Assume that adults have IQ scores that are normally distributed with a.pdf

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Assume that adults have IQ scores that are normally distributed with a mean of = 105 and a standard deviation = 20 . Find the probability that a randomly selected adult has an IQ less than 125 . The probability that a randomly selected adult has an IQ less than 125 is (Type an integer or decimal rounded to four decimal places as needed.).

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Assets Debit Credit Cash 214-320 Investments 491-000 Taxes receivable-.pdf

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Arnold Corporation has the following information for the current year: Selling price per unit $10 Variable costs per unit $ 6 Fixed costs $1,000 Required: Prepare a cost-volume-profit graph identifying the following items: A. Total costs line B. Total fixed costs line C. Total variable costs line D. Total revenues line E. break-even point in sales dollars F. break-even point in units G. Profit area H. Loss area.

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Artificial Intelligence Study the step-by-step codes for a one layer of Convolution (with given padding and stride) followed by pooling layer and ReLU (written in NumPy of Python): https://github.com/Kulbear/deep-learning- coursera/blob/master/Convolutional%20Neural%20Networks/Convolution% 20model%20-%20Step%20by%20Step%20-%20v1.ipynb Then write a simple code that does the forward path of a CNN (two layer of Convolution/Pooling/ReLU) followed by one layer of Fully Connected Network. Preferred code is Python.

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Assembly Language question: The Boolean variables b1 , b2, and b3 are testing what happens when doubles and floats are repeatedly casted in different ways. Circle the correct value that each variable gets set to. 8) The Boolean variables b1, b2, and b3 are testing what happens when doubles and floats are repeatedly casted in different ways. Circle the correct value that each variable gets set to..

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At December 31,2020 , Ivanhoe Company has $570 , 000 of $100 par value, 5% , cumulative preferred stock outstanding and $2 , 170 , 000 of $10 par value common stock issued. Ivanhoe's net income for the year is $440 , 800 . Compute earnings per shere of common stock for 2020 under the following independent situations. (Round answers to 2 decimal places e.g. 1.50.) (a) The dividend to preferred stockholders was declared, and there has been no change in the number of shares of common stock outstanding during the year. (b) The dividend to preferred stockholders was not declared, and 10,500 shares of common treasury stock were held throughout the year. The preferred stock is cumulative. (a) Eamings per share of common stock $ (b) Earnings per share of common stock.

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Apply physics laws to the circles . When a circle hits one of the sides of the screen, its progress should be altered in some way. While the circles currently move at a constant speed and have randomized movement once they bounce off one edge of the screen, there are ways you can alter this to make the animation more engaging. Some options you may wish to use for your work are as follows, but you do not need to complete all of these. You can also try an idea of your own instead. Alter the speed of the circle. Change the angle of trajectory so it follows physics laws instead of taking a randomized pattern. (This means it would continue in the direction it was heading rather than moving backward.) Add friction to specific surfaces, which would affect the circle and slow its progress once it collided with the surface. PLEASE USE GIVEN CODE BELOW WITH NO ADDITIONAL LIBRARIES #include <GLFW\glfw3.h> #include "linmath.h" #include <stdlib.h> #include <stdio.h> #include <conio.h> #include <iostream> #include <vector> #include <windows.h> #include <time.h> using namespace std; const float DEG2RAD = 3.14159 / 180; void processInput(GLFWwindow* window); enum BRICKTYPE { REFLECTIVE, DESTRUCTABLE }; enum ONOFF { ON, OFF }; class Brick { public: float red, green, blue; float x, y, width; BRICKTYPE brick_type; ONOFF onoff; Brick(BRICKTYPE bt, float xx, float yy, float ww, float rr, float gg, float bb) { brick_type = bt; x = xx; y = yy, width = ww; red = rr, green = gg, blue = bb; onoff = ON; }; void drawBrick() { if (onoff == ON) { double halfside = width / 6; glColor3d(red, green, blue); glBegin(GL_POLYGON); glVertex2d(x + halfside, y + halfside); glVertex2d(x + halfside, y - halfside); glVertex2d(x - halfside, y - halfside); glVertex2d(x - halfside, y + halfside); glEnd(); } } }; class Circle { public: float red, green, blue; float radius; float x; float y; float speed = 0.01; //speed of circles int direction; // 1=up 2=right 3=down 4=left 5 = up right 6 = up left 7 = down right 8= down left Circle(double xx, double yy, double rr, int dir, float rad, float r, float g, float b) { x = xx; y = yy; radius = rr; red = r; green = g; blue = b; radius = rad; direction = dir; } void CheckCollision(Brick* brk) { if (brk->brick_type == REFLECTIVE) { if ((x > brk->x - brk->width && x <= brk->x + brk->width) && (y > brk->y - brk->width && y <= brk->y + brk->width)) { direction = GetDirection(); x = x + 0.01; y = y + 0.02; } } else if (brk->brick_type == DESTRUCTABLE) { if ((x > brk->x - brk->width && x <= brk->x + brk->width) && (y > brk->y - brk->width && y <= brk->y + brk->width)) { brk->onoff = OFF; } } } int GetDirection() { return (rand() % 8) + 1; } void MoveOneStep() { if (direction == 1 || direction == 5 || direction == 6) // up { if (y > -1 + radius) { y -= speed; } else { direction = GetDirection(); } } if (direction == 2 || direction == 5 || direction == 7) // right { if (x < 1 - radius) { x += speed; } else { direction = GetDirection(); } } if (direction =.

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