A rectangular field is 68 m long and 20 m wide. How many right triangular flower beds, whose sides containing the right angle measure 17 m and 5 m, can be laid in this field?
Answers
Answered by
49
Given
- Length of field = 68m
- Breadth of field = 20m
- Base of triangle = 17m
- Height of triangle = 5m
To Calculate
- No. of flower beds can be laid in field
Solution
Length = 68m
Breadth = 20m
Base of triangle = 17m
Height of triangle = 5m
No. of flower beds can be laid in field are
Hence, 32 flower beds can be laid in field.
Answered by
3
Answer:
ABOVE ANSWER IS WRONG ONCE CHECK AGAIN.
34
Step-by-step explanation:
AREA OF RECTANGULAR FIELD=L×B
=68×20
=1460m²
AREA OF TRIANGLE FLOWER BEDS=1/2×B×H
=1/2×5×17
=42.5m²
Two triangles combined at hypotenuse can form a rectangle.
There fore, area of two triangles =42.5×2=85m²
No. of triangles can be filled in rectangle=area of rectangular fueld/area of 2 triangles =1460/85=17
so, no. 2 triangles together(a reactangle)=17
no. one triangle=17×2=34.
SO, NO. TRIANGLES CAN BE FILLED IN RECTANGULAR FIELD IS 34.
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