Orthographic Projections of Straight lines with Step by step procedure and with solved examples.
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1. The problem involves drawing the projections of a line PQ where point P lies on the horizontal plane and point Q is 50 mm above the HP and 80 mm in front of the vertical plane. The line is inclined at an angle of 40 degrees to the vertical plane.
2. The elevation of the line measures 78 mm. The true length of the line and the inclination of the line to the horizontal plane must be found. The traces of the line must also be located.
3. The steps involve drawing the projections, locating the points P' and Q', drawing the inclined line using the given angle, measuring the true length and inclination angle, and determining the traces.
The document provides instructions for drawing the projections of a 65 mm line AB inclined at 40° to the horizontal plane and 35° to the vertical plane. It involves drawing the projections of point A located 15 mm in front of the vertical plane. Then, the projections of the line are drawn based on its inclinations and the traces are located by extending the projections and drawing projectors.
1. The problem provides data about two points A and B of a line AB, including their front and top view angles and the position of B above the horizontal plane.
2. The solution involves drawing the projections of the points A and B, determining the true length (TL) of the line AB, and locating its traces by extending the projections.
3. Key steps include drawing the projections at the given angles, extending lines to find the true length and true inclinations, and drawing the horizontal and vertical traces.
A line AB is given with end A at 15mm above the HP and 20mm in front of the VP, and end B at 50mm above the HP and 75mm in front of the VP. The distance between the end projectors is 50mm. The projections and true shape of the line are to be drawn, and its true length and true inclinations with the principal planes are to be found.
Projection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacE
https://youtu.be/_qVROgZ9CVs
A line AB is 75 mm long A is 50 mm in front of VP and 15 mm above in front of VP and is above HP Top View of AB is 50 mm long Draw and measure the Front View. Find the true inclinations.
line parallel to one plane and perpendicular to other plane, line parallel to both planes , line inclined to one plane and parallel to other plane, solutions in AUTO CAD
This document discusses methods for projecting straight lines that are inclined to both the horizontal and vertical planes. It describes the rotating line method, which involves 4 steps: 1) drawing the front view with the line parallel to the vertical plane, 2) drawing the top view with the line parallel to the horizontal plane, 3) drawing the locus of the other end of the line, and 4) rotating the views to the required position along the locus. The rotating trapezoidal plane method uses trapezoidal planes containing the line and its projections to determine the true length and inclinations. Special cases and tips for solving problems are also provided.
1. The problem involves drawing the projections of a line PQ where point P lies on the horizontal plane and point Q is 50 mm above the HP and 80 mm in front of the vertical plane. The line is inclined at an angle of 40 degrees to the vertical plane.
2. The elevation of the line measures 78 mm. The true length of the line and the inclination of the line to the horizontal plane must be found. The traces of the line must also be located.
3. The steps involve drawing the projections, locating the points P' and Q', drawing the inclined line using the given angle, measuring the true length and inclination angle, and determining the traces.
The document provides instructions for drawing the projections of a 65 mm line AB inclined at 40° to the horizontal plane and 35° to the vertical plane. It involves drawing the projections of point A located 15 mm in front of the vertical plane. Then, the projections of the line are drawn based on its inclinations and the traces are located by extending the projections and drawing projectors.
1. The problem provides data about two points A and B of a line AB, including their front and top view angles and the position of B above the horizontal plane.
2. The solution involves drawing the projections of the points A and B, determining the true length (TL) of the line AB, and locating its traces by extending the projections.
3. Key steps include drawing the projections at the given angles, extending lines to find the true length and true inclinations, and drawing the horizontal and vertical traces.
A line AB is given with end A at 15mm above the HP and 20mm in front of the VP, and end B at 50mm above the HP and 75mm in front of the VP. The distance between the end projectors is 50mm. The projections and true shape of the line are to be drawn, and its true length and true inclinations with the principal planes are to be found.
Projection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacEProjection of planar surfacE
https://youtu.be/_qVROgZ9CVs
A line AB is 75 mm long A is 50 mm in front of VP and 15 mm above in front of VP and is above HP Top View of AB is 50 mm long Draw and measure the Front View. Find the true inclinations.
line parallel to one plane and perpendicular to other plane, line parallel to both planes , line inclined to one plane and parallel to other plane, solutions in AUTO CAD
This document discusses methods for projecting straight lines that are inclined to both the horizontal and vertical planes. It describes the rotating line method, which involves 4 steps: 1) drawing the front view with the line parallel to the vertical plane, 2) drawing the top view with the line parallel to the horizontal plane, 3) drawing the locus of the other end of the line, and 4) rotating the views to the required position along the locus. The rotating trapezoidal plane method uses trapezoidal planes containing the line and its projections to determine the true length and inclinations. Special cases and tips for solving problems are also provided.
The document contains three geometry word problems involving triangles. Each problem provides measurements for sides or angles of triangles and asks to calculate unknown values. The problems involve using properties of similar triangles or trigonometric ratios to deduce missing lengths or angles.
The document provides instructions for drawing the projections of a pentagonal pyramid with a base size of 30mm and axis length of 60mm. The pyramid rests on its base side on the horizontal plane (HP) with one triangular face perpendicular to both the vertical plane (VP) and HP and its axis parallel to VP. The top and front views of the pyramid are drawn showing the necessary points marked and joined to illustrate the projections.
This document provides an overview of projections of points and lines in engineering drawings. It discusses the principles of projection and defines projection planes. It then demonstrates how to project and draw the top and front views of points and lines in different positions and orientations relative to the projection planes. Examples are given of drawing the projections of points and lines, including marking the traces. Tips are provided for solving problems involving projecting inclined lines. The document recommends reference books on engineering graphics and drawing.
The document provides instructions for drawing the projections of a regular hexagon where one corner is located in the horizontal plane (HP) and the surface of the hexagon is inclined at 45 degrees to the HP. It specifies that the hexagon has a side length of 40mm and the top view of the diagonal through the corner in the HP makes an angle of 60 degrees with the vertical plane (VP). It also provides the necessary visualizations of the orientations and angles.
This document discusses methods for projecting solids when the axis is inclined to the horizontal plane (HP) and parallel to the vertical plane (VP). It describes the change of position method, which involves first drawing the projections with the axis perpendicular to HP, then tilting the front view to the correct orientation. Several examples demonstrate applying this method to a pentagonal prism, square pyramid, cylinder, and cone. Tips are provided for determining which edges are visible or hidden in the projections. The document is intended to teach engineering graphics concepts related to multi-view projections of 3D objects.
This document provides examples of using trigonometric ratios (sine, cosine, tangent) to solve for unknown sides of right triangles when given angle and side measurements. Several examples are worked through, identifying opposite, adjacent, and hypotenuse sides based on a given angle and using trig functions (sine, cosine, tangent) to calculate values or unknown sides. The document demonstrates setting up and solving trigonometric ratios to find missing values in right triangles.
ATS Destinaire is a newly launched residential project located at Sector 1 in Greater Noida. It is created by ATS Greens. The undertaking comprises of extensive and vaporous 3 and 4 BHK condos. The task likewise has an all-around established out framework which gives it extra quality and solidness.
This document discusses the projection of solids with axes inclined to the vertical plane (VP) and parallel to the horizontal plane (HP). It describes the change of position method for drawing such projections in two steps: 1) assume the axis is perpendicular to VP and parallel to HP and draw front and top views; 2) reproduce the top view at the required inclination and project the front view. It provides examples of applying this method to draw the projections of various solids, including prisms, cylinders, pyramids, and cones, oriented with different inclinations. Tips are also given for determining which edges are visible or hidden in the projections.
The document contains instructions to draw the projections of a regular hexagon where one corner is located in the horizontal plane (HP) and the surface of the hexagon is inclined at 45 degrees to the HP. The top view shows the diagonal through the corner in the HP makes an angle of 60 degrees to the vertical plane (VP).
The document provides instructions to draw the projections of a regular hexagon with sides of 25mm that is oriented in the given position in space. The hexagon has one side in the horizontal plane and inclined at 60 degrees to the vertical plane, with its surface making an angle of 45 degrees to the horizontal plane. The steps include drawing the hexagon, front view, top view rotated to show the inclined side, and using projectors to obtain the inclined side view.
The document discusses the projections of planes and their traces. It defines a plane as a two-dimensional object with length and breadth. It explains how to determine the front, top, and side views of a plane based on its orientation relative to the horizontal and vertical planes. It provides examples of determining the projections of different shaped planes in different orientations, such as a square plane perpendicular to the horizontal plane, a triangular plane inclined to the vertical plane, and a hexagonal plane perpendicular to both planes. It concludes by providing tips for solving problems on plane projections and listing reference books.
This document discusses projections of solids in engineering drawing. It defines different types of solids like cubes, prisms, and pyramids. It explains the six positions a solid can be placed in for projections and how to visualize the projections. Examples are provided on drawing top, front, and side views of rectangular prisms, hexagonal prisms, and triangular prisms based on their position. Tips are given on drawing visible and hidden edges in different views. The document aims to help understand projections of solids.
The document discusses traces of lines and problems involving traces of lines. It begins by defining horizontal trace (HT) and vertical trace (VT) as the points where a line or its extension intersects the horizontal and vertical planes. It then provides steps to locate HT and VT when given projections of a line. Several example problems are worked through, showing how to draw projections of a line and determine its inclinations when given information about its traces or endpoints. The document also discusses cases where a line lies in an auxiliary view plane or profile plane.
- A line AB is given with end points A and B located at specific distances above and in front of the principal planes
- The problem asks to draw the projections of the line AB and find its true inclination with the horizontal and vertical planes
- Key details provided include the true length of the line, locations of the end points relative to the principal planes, and sometimes the front or top view measurements
- The response will involve sketching the front and top views of the line and calculating the angles of inclination θ (with HP) and Φ (with VP)
1. The document discusses the concept of traces of a line, which are the points where a line or its extension intersect reference planes like the horizontal plane (H.T.) and vertical plane (V.T.).
2. It provides steps to locate the horizontal trace (H.T.) and vertical trace (V.T.) when given the projections of a line.
3. Several example problems are included that demonstrate how to draw the projections of a line and locate its traces, given information about the line's inclination, length, or position relative to the reference planes.
A line AB is given with information about the positions of ends A and B relative to the principal planes and their distances. The task is to draw the projections of the line and determine its true length and true inclinations to the two principal planes. Additional information may be given such as true length, inclinations, traces etc. Relevant projections are to be drawn and missing information like inclinations are to be calculated.
A line AB is given with various properties:
1. Its end A is located at a certain position above and in front of the principal planes.
2. Its end B is located at another position above and in front of the principal planes.
3. Additional information like true length, true inclinations, front view length may be given.
The task is to draw the projections of the line AB and determine its true inclinations with the principal planes if not already given.
1) The document discusses orthographic projections of points, lines, and planes. It provides notation for different views, such as front view (FV) and top view (TV).
2) Key concepts covered include locating an object relative to horizontal and vertical planes using quadrants, and drawing the FV and TV based on the object's location. Examples are given for points located in different quadrants.
3) Projections of straight lines are also discussed, including lines parallel or inclined to the planes. True length, reduced length, and inclinations of views are important parameters.
4) Several example problems are provided to demonstrate how to draw orthographic projections of points and lines in different configurations. Steps are
1) The document discusses orthographic projections of points, lines, and planes. It provides notation for different views, such as front view (FV) and top view (TV).
2) Key concepts covered include locating an object relative to horizontal and vertical planes using quadrants, and drawing the FV and TV based on the object's location. Examples are given for points located in different quadrants.
3) Projections of straight lines are also discussed, including lines parallel or inclined to the planes. True length, reduced length, and inclinations of views are important parameters.
4) Several example problems are provided to demonstrate how to draw orthographic projections of points and lines in different configurations. Steps are
- Pranav Kulshrestha provides his contact information including social media handles and Skype/Wechat IDs.
- The document discusses several problems involving drawing projections of lines with given information about their true lengths, inclinations to planes, and positions of endpoints. It provides examples of determining missing information like true inclinations when some parameters are given.
The document contains three geometry word problems involving triangles. Each problem provides measurements for sides or angles of triangles and asks to calculate unknown values. The problems involve using properties of similar triangles or trigonometric ratios to deduce missing lengths or angles.
The document provides instructions for drawing the projections of a pentagonal pyramid with a base size of 30mm and axis length of 60mm. The pyramid rests on its base side on the horizontal plane (HP) with one triangular face perpendicular to both the vertical plane (VP) and HP and its axis parallel to VP. The top and front views of the pyramid are drawn showing the necessary points marked and joined to illustrate the projections.
This document provides an overview of projections of points and lines in engineering drawings. It discusses the principles of projection and defines projection planes. It then demonstrates how to project and draw the top and front views of points and lines in different positions and orientations relative to the projection planes. Examples are given of drawing the projections of points and lines, including marking the traces. Tips are provided for solving problems involving projecting inclined lines. The document recommends reference books on engineering graphics and drawing.
The document provides instructions for drawing the projections of a regular hexagon where one corner is located in the horizontal plane (HP) and the surface of the hexagon is inclined at 45 degrees to the HP. It specifies that the hexagon has a side length of 40mm and the top view of the diagonal through the corner in the HP makes an angle of 60 degrees with the vertical plane (VP). It also provides the necessary visualizations of the orientations and angles.
This document discusses methods for projecting solids when the axis is inclined to the horizontal plane (HP) and parallel to the vertical plane (VP). It describes the change of position method, which involves first drawing the projections with the axis perpendicular to HP, then tilting the front view to the correct orientation. Several examples demonstrate applying this method to a pentagonal prism, square pyramid, cylinder, and cone. Tips are provided for determining which edges are visible or hidden in the projections. The document is intended to teach engineering graphics concepts related to multi-view projections of 3D objects.
This document provides examples of using trigonometric ratios (sine, cosine, tangent) to solve for unknown sides of right triangles when given angle and side measurements. Several examples are worked through, identifying opposite, adjacent, and hypotenuse sides based on a given angle and using trig functions (sine, cosine, tangent) to calculate values or unknown sides. The document demonstrates setting up and solving trigonometric ratios to find missing values in right triangles.
ATS Destinaire is a newly launched residential project located at Sector 1 in Greater Noida. It is created by ATS Greens. The undertaking comprises of extensive and vaporous 3 and 4 BHK condos. The task likewise has an all-around established out framework which gives it extra quality and solidness.
This document discusses the projection of solids with axes inclined to the vertical plane (VP) and parallel to the horizontal plane (HP). It describes the change of position method for drawing such projections in two steps: 1) assume the axis is perpendicular to VP and parallel to HP and draw front and top views; 2) reproduce the top view at the required inclination and project the front view. It provides examples of applying this method to draw the projections of various solids, including prisms, cylinders, pyramids, and cones, oriented with different inclinations. Tips are also given for determining which edges are visible or hidden in the projections.
The document contains instructions to draw the projections of a regular hexagon where one corner is located in the horizontal plane (HP) and the surface of the hexagon is inclined at 45 degrees to the HP. The top view shows the diagonal through the corner in the HP makes an angle of 60 degrees to the vertical plane (VP).
The document provides instructions to draw the projections of a regular hexagon with sides of 25mm that is oriented in the given position in space. The hexagon has one side in the horizontal plane and inclined at 60 degrees to the vertical plane, with its surface making an angle of 45 degrees to the horizontal plane. The steps include drawing the hexagon, front view, top view rotated to show the inclined side, and using projectors to obtain the inclined side view.
The document discusses the projections of planes and their traces. It defines a plane as a two-dimensional object with length and breadth. It explains how to determine the front, top, and side views of a plane based on its orientation relative to the horizontal and vertical planes. It provides examples of determining the projections of different shaped planes in different orientations, such as a square plane perpendicular to the horizontal plane, a triangular plane inclined to the vertical plane, and a hexagonal plane perpendicular to both planes. It concludes by providing tips for solving problems on plane projections and listing reference books.
This document discusses projections of solids in engineering drawing. It defines different types of solids like cubes, prisms, and pyramids. It explains the six positions a solid can be placed in for projections and how to visualize the projections. Examples are provided on drawing top, front, and side views of rectangular prisms, hexagonal prisms, and triangular prisms based on their position. Tips are given on drawing visible and hidden edges in different views. The document aims to help understand projections of solids.
The document discusses traces of lines and problems involving traces of lines. It begins by defining horizontal trace (HT) and vertical trace (VT) as the points where a line or its extension intersects the horizontal and vertical planes. It then provides steps to locate HT and VT when given projections of a line. Several example problems are worked through, showing how to draw projections of a line and determine its inclinations when given information about its traces or endpoints. The document also discusses cases where a line lies in an auxiliary view plane or profile plane.
- A line AB is given with end points A and B located at specific distances above and in front of the principal planes
- The problem asks to draw the projections of the line AB and find its true inclination with the horizontal and vertical planes
- Key details provided include the true length of the line, locations of the end points relative to the principal planes, and sometimes the front or top view measurements
- The response will involve sketching the front and top views of the line and calculating the angles of inclination θ (with HP) and Φ (with VP)
1. The document discusses the concept of traces of a line, which are the points where a line or its extension intersect reference planes like the horizontal plane (H.T.) and vertical plane (V.T.).
2. It provides steps to locate the horizontal trace (H.T.) and vertical trace (V.T.) when given the projections of a line.
3. Several example problems are included that demonstrate how to draw the projections of a line and locate its traces, given information about the line's inclination, length, or position relative to the reference planes.
A line AB is given with information about the positions of ends A and B relative to the principal planes and their distances. The task is to draw the projections of the line and determine its true length and true inclinations to the two principal planes. Additional information may be given such as true length, inclinations, traces etc. Relevant projections are to be drawn and missing information like inclinations are to be calculated.
A line AB is given with various properties:
1. Its end A is located at a certain position above and in front of the principal planes.
2. Its end B is located at another position above and in front of the principal planes.
3. Additional information like true length, true inclinations, front view length may be given.
The task is to draw the projections of the line AB and determine its true inclinations with the principal planes if not already given.
1) The document discusses orthographic projections of points, lines, and planes. It provides notation for different views, such as front view (FV) and top view (TV).
2) Key concepts covered include locating an object relative to horizontal and vertical planes using quadrants, and drawing the FV and TV based on the object's location. Examples are given for points located in different quadrants.
3) Projections of straight lines are also discussed, including lines parallel or inclined to the planes. True length, reduced length, and inclinations of views are important parameters.
4) Several example problems are provided to demonstrate how to draw orthographic projections of points and lines in different configurations. Steps are
1) The document discusses orthographic projections of points, lines, and planes. It provides notation for different views, such as front view (FV) and top view (TV).
2) Key concepts covered include locating an object relative to horizontal and vertical planes using quadrants, and drawing the FV and TV based on the object's location. Examples are given for points located in different quadrants.
3) Projections of straight lines are also discussed, including lines parallel or inclined to the planes. True length, reduced length, and inclinations of views are important parameters.
4) Several example problems are provided to demonstrate how to draw orthographic projections of points and lines in different configurations. Steps are
- Pranav Kulshrestha provides his contact information including social media handles and Skype/Wechat IDs.
- The document discusses several problems involving drawing projections of lines with given information about their true lengths, inclinations to planes, and positions of endpoints. It provides examples of determining missing information like true inclinations when some parameters are given.
Projection of lines(new)(thedirectdata.com)Agnivesh Ogale
The line AB is inclined at 40 degrees to the VP. End A is 20mm above the HP and 50mm from the VP. The front view measures 65mm and the vertical trace is 10mm above the HP. To determine:
1) The true length of AB is 65/cos40° = 75mm
2) The inclination to the HP (θ) is 30 degrees
3) The horizontal trace is 10mm above the VP
The document discusses the orthographic projections of straight lines. It defines five basic cases of lines: vertical, parallel to both planes, inclined to one plane and parallel to the other, inclined to both planes. It provides pictorial representations of each case and notes about front and top views. The document then presents several example problems demonstrating how to draw the projections of a line given information like its true length, angles of inclination, and positions of its ends. Diagrams illustrate the key steps and parameters involved in the problems.
This document discusses the principles of engineering graphics related to projecting straight lines in orthographic projections. It begins by defining the different types of lines such as vertical, horizontal, and inclined lines. It then provides examples of how to determine the front view, top view, and true length of a line given information about its inclination to the planes and the positions of its ends. The document emphasizes that the front and top views of a line inclined to both planes will have reduced lengths. It concludes by discussing the special case of a line lying in a profile plane, where the front and top views will overlap on the same projector line.
Projection of lines(new)(thedirectdata.com)Agnivesh Ogale
A 100mm line PQ is inclined at 30 degrees to the HP and 45 degrees to the VP. Its midpoint M is 20mm above the HP and in the VP. P is in the third quadrant and Q is in the first quadrant. The projections show PQ inclined at 30 degrees to the HP in front view and 45 degrees to the VP in top view, with midpoint M at 20mm above the HP in both views and the ends P and Q in their respective quadrants as given.
This document provides information and examples regarding the orthographic projections of points and lines. It begins by defining key terminology and notation used in orthographic projections. It then discusses the projections of a single point located in different quadrants and orientations relative to the horizontal and vertical planes. Next, it examines simple cases of projecting straight lines in different orientations. Examples are provided to demonstrate how to determine the front, top, and side views of a line given information about its length, orientation, and the position of its ends. The document concludes by discussing traces of lines where they intersect the horizontal and vertical planes.
Projections of Line mechanical engineering and .pptManavSingh202607
The document discusses the projection of straight lines in engineering graphics. It describes 7 simple cases of lines: 1) vertical and parallel to HP and VP, 2) vertical and parallel to VP and HP, 3) parallel to both HP and VP, 4) inclined to HP and parallel to VP, 5) inclined to VP and parallel to HP, 6) in the VP, and 7) in the HP. For each case, it provides example problems to draw the front and top view projections of a given line, including locating the trace. The document emphasizes determining the length, position relative to planes, and inclinations of a line to draw its projections.
This document provides examples of engineering graphics problems involving the projection of points, lines, and plane surfaces. There are over 30 examples given that involve constructing curves like ellipses, parabolas, and hypocycloids. They also include problems projecting points, lines, and plane objects like hexagonal plates in different orientations. The document is from the Department of Mechanical Engineering at VELTECH and was prepared by three assistant professors for a regulation on Engineering Graphics from 2013.
1. The document provides instructions for drawing projections of various lines in first angle projection. It includes the dimensions and orientations of the ends of each line relative to the horizontal and vertical planes.
2. For each problem, the reader is asked to draw the front, top, and side views of the given line and determine any additional values specified such as true lengths or inclinations to the planes.
3. The document contains multiple repetitions of the instruction to draw the projections, views, and solve for related values for different described line scenarios.
1. Orthographic projection is a method of projection where the projectors are perpendicular to the projection plane. This produces projections that maintain accurate dimensions and angular relationships.
2. Projections of objects are not drawn in the second and fourth quadrants to avoid confusion and overlapping of views.
3. Auxiliary planes are any planes other than the horizontal and vertical planes. They are classified as auxiliary vertical planes and auxiliary inclined planes.
This document discusses the principles and methods for projecting straight lines in orthographic projections. It describes 5 simple cases of lines in relation to the horizontal and vertical planes. Key points include:
- Lines can be parallel, perpendicular or inclined to the planes
- True length shows true inclination, apparent length shows apparent inclination
- Procedures are provided for obtaining true lengths and inclinations from apparent projections and vice versa
- Additional cases addressed include lines in profile planes and applications to practical situations
This document provides instruction on orthographic projections and line projections. It begins by explaining the notation used to label different views of projections. It then covers concepts like quadrants, point projections in different locations, and line projections in different orientations. Examples are given of projecting points and lines in different positions in space. Key parameters for line projections are defined, including true length, angles of inclination, lengths of front and top views, and more. Step-by-step solutions are provided for sample problems of projecting lines with given information.
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Null Bangalore | Pentesters Approach to AWS IAMDivyanshu
#Abstract:
- Learn more about the real-world methods for auditing AWS IAM (Identity and Access Management) as a pentester. So let us proceed with a brief discussion of IAM as well as some typical misconfigurations and their potential exploits in order to reinforce the understanding of IAM security best practices.
- Gain actionable insights into AWS IAM policies and roles, using hands on approach.
#Prerequisites:
- Basic understanding of AWS services and architecture
- Familiarity with cloud security concepts
- Experience using the AWS Management Console or AWS CLI.
- For hands on lab create account on [killercoda.com](https://killercoda.com/cloudsecurity-scenario/)
# Scenario Covered:
- Basics of IAM in AWS
- Implementing IAM Policies with Least Privilege to Manage S3 Bucket
- Objective: Create an S3 bucket with least privilege IAM policy and validate access.
- Steps:
- Create S3 bucket.
- Attach least privilege policy to IAM user.
- Validate access.
- Exploiting IAM PassRole Misconfiguration
-Allows a user to pass a specific IAM role to an AWS service (ec2), typically used for service access delegation. Then exploit PassRole Misconfiguration granting unauthorized access to sensitive resources.
- Objective: Demonstrate how a PassRole misconfiguration can grant unauthorized access.
- Steps:
- Allow user to pass IAM role to EC2.
- Exploit misconfiguration for unauthorized access.
- Access sensitive resources.
- Exploiting IAM AssumeRole Misconfiguration with Overly Permissive Role
- An overly permissive IAM role configuration can lead to privilege escalation by creating a role with administrative privileges and allow a user to assume this role.
- Objective: Show how overly permissive IAM roles can lead to privilege escalation.
- Steps:
- Create role with administrative privileges.
- Allow user to assume the role.
- Perform administrative actions.
- Differentiation between PassRole vs AssumeRole
Try at [killercoda.com](https://killercoda.com/cloudsecurity-scenario/)
Embedded machine learning-based road conditions and driving behavior monitoringIJECEIAES
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artificial intelligence and data science contents.pptxGauravCar
What is artificial intelligence? Artificial intelligence is the ability of a computer or computer-controlled robot to perform tasks that are commonly associated with the intellectual processes characteristic of humans, such as the ability to reason.
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Artificial intelligence (AI) | Definitio
1. A line AB is 80 mm long and the end A is 15
mm above HP. The other end B is 10 mm in
front of VP. The line is inclined at 30° with HP.
and 45° with VP. Draw the projections of the
line when it is in 1st quadrant.
Question
2. X Y
VP
HP
Locus of b
Locus of a
Locus of a’
Locus of b’
15
10
b’
a’
b1’
b1
a
b b2
300
450
α
β
α = 450
β = 550
Line Inclined to Both HP & VP
3. A line AB, 90 mm long, is inclined at 300 to the HP.
Its end A is 12 mm above the HP and 20 mm In
front of the VP. Its Front View measures 65 mm.
draw the TV of AB and determine its inclination
with the VP.
Question
4. X Y
VP
HP
12
20
Locus of b’
Locus of a’
Locus of a
Locus of b
a'
b' b1'
a
b b2
b1
Line Inclined to Both HP & VP
300
ɸ
5. The FV of line AB measures 60 mm and make angle
of 450 with XY line. The TV is inclined At 300 to XY
line. Draw the projections of line when end is 20 mm
above HP and 45 mm in front of VP, And end B is 20
mm in front of VP. Find its True Length and True
Inclinations.
6. X Y
VP
HP
Locus of b’
Locus of a’
Locus of a
Locus of b
20
45
20
a'
b' b1'
a
b b2
b1
b2‘
Line Inclined to Both HP & VP
450
300
Ɵ = 410
Ɵ
ɸ = 260
ɸ
7. A line AB of 90 mm long has its end A 35 mm above
HP and 45 mm in front of VP. The line is inclined at
300 to HP and 450 to VP. Draw its projections