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Applying Bloom’s Taxonomy cognitive
skills In teaching mathematics
Clinical supervision
Teacher : ……………. Date of observation :
Observer: Period:
Time of observation: start : 10 am End:10:30
Number of student : Grade :1st sec
Topic of lesson: Angle of elevation and depression
Date of post observation:
Observation
E
V
A
L
U
A
T
I
O
N
S
Y
N
T
H
E
S
I
S
A
N
A
L
Y
S
I
S
A
P
P
L
I
C
A
T
I
O
N
C
O
M
P
E
R
H
E
N
T
I
O
N
K
N
O
W
L
E
D
E
G
E
Questions & ActivitiesTime
*1-What is elevation? And what is
depression?
10:00
*2-Where is the horizontal plane?
*3-Should the horizontal plane be real?
*4-Could we move the angle of
depression?
*5-Find the height of the tower10:10
*6-Find the angle of depression of the
base of the tower
*7-Find the distance between the base of
the house and the base of the tower
*8-Is the angle of elevation increase or
decrease by moving towers the tower?
*9-Find the new angle of elevation
*10-What trig. Function we have to use?10:20
*11-Why we should use the Tan
function?
*12-Is the lower shape is a rectangle?
*13-Why?
*14-When the length of the observer is
considerable?
*15-How could we use that to measure
the height of a building?10:30
 Question 1: Construct an elevation and depression angles.
That will promote it to the synthesis level.
 Question 2: Is this a horizontal plan?. That will promote it to
the evaluation level
 Question 4: Why we should move the angle of depression?.
That will promote it to the analyzing level
 Question 9: Find how much of increase or decrease in the
angle of elevation. That will promote it to the analysis level.
 Question 10 and 11: Could we use more than one trig
function? Why? That will promote them to the evaluation
level.
 Question 12: What are the properties of the lower shape?
That promotes it to analysis level
Bloom’s taxonomy in teaching mathematics for enhancing students cognitive skills

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Bloom’s taxonomy in teaching mathematics for enhancing students cognitive skills

  • 1. Applying Bloom’s Taxonomy cognitive skills In teaching mathematics
  • 2.
  • 3.
  • 4.
  • 5.
  • 6.
  • 7.
  • 8.
  • 9.
  • 10.
  • 11.
  • 12. Clinical supervision Teacher : ……………. Date of observation : Observer: Period: Time of observation: start : 10 am End:10:30 Number of student : Grade :1st sec Topic of lesson: Angle of elevation and depression Date of post observation:
  • 13. Observation E V A L U A T I O N S Y N T H E S I S A N A L Y S I S A P P L I C A T I O N C O M P E R H E N T I O N K N O W L E D E G E Questions & ActivitiesTime *1-What is elevation? And what is depression? 10:00 *2-Where is the horizontal plane? *3-Should the horizontal plane be real? *4-Could we move the angle of depression? *5-Find the height of the tower10:10 *6-Find the angle of depression of the base of the tower
  • 14. *7-Find the distance between the base of the house and the base of the tower *8-Is the angle of elevation increase or decrease by moving towers the tower? *9-Find the new angle of elevation *10-What trig. Function we have to use?10:20 *11-Why we should use the Tan function? *12-Is the lower shape is a rectangle? *13-Why? *14-When the length of the observer is considerable? *15-How could we use that to measure the height of a building?10:30
  • 15.  Question 1: Construct an elevation and depression angles. That will promote it to the synthesis level.  Question 2: Is this a horizontal plan?. That will promote it to the evaluation level  Question 4: Why we should move the angle of depression?. That will promote it to the analyzing level  Question 9: Find how much of increase or decrease in the angle of elevation. That will promote it to the analysis level.  Question 10 and 11: Could we use more than one trig function? Why? That will promote them to the evaluation level.  Question 12: What are the properties of the lower shape? That promotes it to analysis level