Solve question 10. and Question 13 both parts
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10)
Since, the margin 1.5 m is left for planting, reduction in length and breadth would be 3 m, as it is left from both sides.
So, new Length = 21 - 3 = 18 m
New breadth = 17 - 3 = 14 m
Now, area for planting tuberoses = area of whole garden - area of new rectangle formed
Area of whole garden = 21 × 17 = 357 m²
Area of new rectangle = 18 × 14 = 252 m²
So, area for planting = 357 - 252 = 105 m²
Now, 3 tuberoses can be planted in 1 m², so tuberoses that can be planted in 105 m² = 105/3 = 35
Answer :- 35
13)
a) To find area of shaded portion, subtract area of smaller circle from larger.
Area of larger = πr² = π × 4² = 16π cm²
Area of smaller = πr² = π × 3² = 9π cm²
=> Area of shaded = 16π - 9π = 7π cm²
Taking π as 22/7,
Area of shaded = 7 × 22/7 = 22 cm²
Answer :- 22 cm²
b) There are four quadrants made in a rectangle. The area of total 4 quadrant with same radius = area of circle of their radius
The radius of one quadrant = 70/2 = 35 cm
So, area of four quadrants = area of one circle
= 22/7 × 35 × 35
= 3850 cm²
Area of square = side × side = 70 × 70 = 4900 cm²
So, area of shaded = 4900 - 3850 = 1050 cm²
Answer :- 1050 cm²
Since, the margin 1.5 m is left for planting, reduction in length and breadth would be 3 m, as it is left from both sides.
So, new Length = 21 - 3 = 18 m
New breadth = 17 - 3 = 14 m
Now, area for planting tuberoses = area of whole garden - area of new rectangle formed
Area of whole garden = 21 × 17 = 357 m²
Area of new rectangle = 18 × 14 = 252 m²
So, area for planting = 357 - 252 = 105 m²
Now, 3 tuberoses can be planted in 1 m², so tuberoses that can be planted in 105 m² = 105/3 = 35
Answer :- 35
13)
a) To find area of shaded portion, subtract area of smaller circle from larger.
Area of larger = πr² = π × 4² = 16π cm²
Area of smaller = πr² = π × 3² = 9π cm²
=> Area of shaded = 16π - 9π = 7π cm²
Taking π as 22/7,
Area of shaded = 7 × 22/7 = 22 cm²
Answer :- 22 cm²
b) There are four quadrants made in a rectangle. The area of total 4 quadrant with same radius = area of circle of their radius
The radius of one quadrant = 70/2 = 35 cm
So, area of four quadrants = area of one circle
= 22/7 × 35 × 35
= 3850 cm²
Area of square = side × side = 70 × 70 = 4900 cm²
So, area of shaded = 4900 - 3850 = 1050 cm²
Answer :- 1050 cm²
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______________________________
Question 10.
Solution:-
The margin 1.5 m is left for planting, reduction in length and breadth would be 3 m, as it is left from both sides.
So,
New Length = 21 - 3 = 18 m
New breadth = 17 - 3 = 14 m
Now, Area for planting tuberoses = Area of whole garden - Area of new rectangle formed.
Area of whole garden
=> 21 × 17 = 357 m²
Now, Area of new rectangle
=> 18 × 14 = 252 m²
So, Area for planting
=> 357 - 252 = 105 m²
Now, 3 tuberoses can be planted in 1 m².
So, tuberoses that can be planted in 105 m² = 105/3 = 35.
[Answer :- 35]
______________________________
Question 13.
Solution:-
a)
Solution:-
To find the area of the shaded portion, subtract area of smaller circle from larger.
Area of larger
=> πr² = π × 4² = 16π cm²
Area of smaller
=> πr² = π × 3² = 9π cm²
Area of shaded
=> 16π - 9π = 7π cm²
Taking π as 22/7,
Area of shaded
=> 7 × 22/7 = 22 cm²
[Answer :- 22 cm²]
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b)
Solution:-
There are 4 quadrants made in a rectangle. The area of the total 4 quadrant with same radius = Area of circle of their radius.
The radius of one quadrant = 70/2 = 35 cm
So, area of four quadrants = area of one circle
= 22/7 × 35 × 35
= 3850 cm²
Area of square
=> Side × Side= 70 × 70 = 4900 cm²
So, area of shaded
=> 4900 - 3850 = 1050 cm²
[Answer :- 1050 cm²]
_____________________________
Question 10.
Solution:-
The margin 1.5 m is left for planting, reduction in length and breadth would be 3 m, as it is left from both sides.
So,
New Length = 21 - 3 = 18 m
New breadth = 17 - 3 = 14 m
Now, Area for planting tuberoses = Area of whole garden - Area of new rectangle formed.
Area of whole garden
=> 21 × 17 = 357 m²
Now, Area of new rectangle
=> 18 × 14 = 252 m²
So, Area for planting
=> 357 - 252 = 105 m²
Now, 3 tuberoses can be planted in 1 m².
So, tuberoses that can be planted in 105 m² = 105/3 = 35.
[Answer :- 35]
______________________________
Question 13.
Solution:-
a)
Solution:-
To find the area of the shaded portion, subtract area of smaller circle from larger.
Area of larger
=> πr² = π × 4² = 16π cm²
Area of smaller
=> πr² = π × 3² = 9π cm²
Area of shaded
=> 16π - 9π = 7π cm²
Taking π as 22/7,
Area of shaded
=> 7 × 22/7 = 22 cm²
[Answer :- 22 cm²]
--------------------------------------------------------
b)
Solution:-
There are 4 quadrants made in a rectangle. The area of the total 4 quadrant with same radius = Area of circle of their radius.
The radius of one quadrant = 70/2 = 35 cm
So, area of four quadrants = area of one circle
= 22/7 × 35 × 35
= 3850 cm²
Area of square
=> Side × Side= 70 × 70 = 4900 cm²
So, area of shaded
=> 4900 - 3850 = 1050 cm²
[Answer :- 1050 cm²]
_____________________________
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