solves routine and non-routine problems involving squares, rectangles, triangles, parallelograms, and trapezoids.
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Q 1/10
Score 0
Mr. Tan ordered three boxes of square tiles. Each tile measures 45 cm on each side.
If each box contains 5 tiles, what is the total area of the tiles
Mr. Tan ordered?
30
10 125 cm2
10 152 cm2
30 375 cm2
30 357 cm2
Q 2/10
Score 0
Mr. Tan ordered three boxes of square tiles. Each tile measures 45 cm on each side.
What is area of one tile?
30
2 052 cm2
1 052 cm2
2 025 cm2
1 012.5 cm2
10 questions
Q.
Mr. Tan ordered three boxes of square tiles. Each tile measures 45 cm on each side.
If each box contains 5 tiles, what is the total area of the tiles
Mr. Tan ordered?
1
30 sec
M4ME-IVc-60
Q.
Mr. Tan ordered three boxes of square tiles. Each tile measures 45 cm on each side.
What is area of one tile?
2
30 sec
M4ME-IVc-60
Q.
A rectangular vegetable farm measures 45 m by 15 m. It has also a path of 1m wide. What is the area of the path?
3
30 sec
M4ME-IVc-60
Q.
The area of a square lot is 100 square meters. How long is the side?
What is asked in the problem?
4
30 sec
M4ME-IVc-60
Q.
The area of a square lot is 100 square meters. How long is the side?
What is the given fact?
5
30 sec
M4ME-IVc-60
Q.
The area of a square lot is 100 square meters. How long is the side?
What is asked in the problem?
6
30 sec
M4ME-IVc-60
Q.
Jerome cut a square with a side of 20 cm from each corner of a square piece of panel board with a side of 80 cm. What is the area of the piece of panel board left? What is the answer to the problem?
7
30 sec
M4ME-IVc-60
Q.
Jerome cut a square with a side of 20 cm from each corner of a square piece of panel board with a side of 80 cm. What is the area of the piece of panel board left? What is asked in the problem?
8
30 sec
M4ME-IVc-60
Q.
A triangular pond has a base of 12 meters and a height of 8 meters. What is area of the pond? What is the formula to be used in solving the area of the pond?
9
30 sec
M4ME-IVc-60
Q.
A triangular pond has a base of 12 meters and a height of 8 meters. What is area of the pond? What are the given facts in the problem?