
Formative Assessment Q4 Math 4 Module 2 - Problem Areas of Triangle, Square, Rectangle, Parallelogram, Trapezoid
Quiz by Christine Jerenlou Pedroso
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- Q1
Mrs. Morales has a rectangular carpet. It is 2 meters long and 3 meters wide. What is its area?
6 sq m
3 sq m
2 sq m
5 sq m
300sM4ME-IVc-60 - Q2
The area of a rectangular lot is 104 m2. What is the length of the lot if it is 8 m wide?
10 sq m
11 sq m
12 sq m
13 sq m
300sM4ME-IVc-60 - Q3
For items 3 - 4.
Mr. Dalisay is covering a wall with a cork. The cork is 20 cm wide and 25 cm long. Compute for the area of the cork.
What is asked in the problem?
The area of the cork
The size of the cork
The length of the wall
The volume of the cork
300sM4ME-IVc-60 - Q4
For items 3 - 4.
Mr. Dalisay is covering a wall with a cork. The cork is 20 cm wide and 25 cm long. Compute for the area of the cork.
What are the given data?
25 cm wide and 20 cm long
the area of the cork
20 cm wide and 25 cm long
45 cm area
300sM4ME-IVc-60 - Q5
A rice field with a parallelogram shape is 300 meters long. The perpendicular distance between the base and its opposite side is 120 meters. What is its area?
360 sq m
3 600 sq m
36 sq m
36 000 sq m
300sM4ME-IVc-60 - Q6
A triangular pennant has an area of 640 m2 . What is its base if its height is 32 cm?
30 cm
40 cm
20 cm
50 cm
300sM4ME-IVc-60 - Q7
A garden inside a park has the shape of a trapezoid. Its bases are 12 and 18 meters respectively. The perpendicular distance between its bases is 14 meters. What is the area of the garden?
420 sq m
210 sq m
220 sq m
320 sq m
300sM4ME-IVc-60 - Q8
The area of a trapezoid is 390 cm2 . If its height is 15 cm and one of the bases is 20 cm, what is the length of the other base?
33 cm
32 cm
35 cm
34 cm
300sM4ME-IVc-60 - Q9
For items 9-10. Study the trapezoid below. The trapezoid is cut along the diagonal line dividing it into two figures.
Into what shapes has the trapezoid been divided?
two parallelograms
two trapezoids
two triangles
two squares
300sM4ME-IVc-60 - Q10
For items 9-10. Study the trapezoid below. The trapezoid is cut along the diagonal line dividing it into two figures.
Find the area of each shape and then add them.
100 cm2 + 125 cm2 = 225 cm2
200 cm2 + 125 cm2 = 325 cm2
100 cm2 + 150 cm2 = 250 cm2
200 cm2 + 250 cm2 = 450 cm2
300sM4ME-IVc-60