The area of the park's garden is 1430 sq.ft, which is to be filled with flower beds. If each bed covers an area of 9 sq. ft, then find the values of N and R from the statements below:

Total number of flower beds = N

Remaining area = R

N = 138, R = 8 sq. ft

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N = 148, R = 7 sq. ft

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N = 158, R = 8 sq. ft

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N = 168, R = 7 sq. ft

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Solution

The correct option is C N = 158, R = 8 sq. ft
Total area of the garden $= 1430 s q . f t$
Area of each flower bed $= 9 s q . f t$ .
∴ Total number of flower beds will be $= 1430 \div 9$

Calculating $1430 \div 9$ by box method,

The final quotient will be 158 and the raminder left is 8.

Hence, the total number of flower beds in the garden is $158$ .

As the remainder of $1430 \div 9$ is 8, the remaining area in the garden without any flower bed will be $8 s q . f t$

∴ $N = 158$ and $R = 8 s q . f t$

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Q. The area of the park's garden is 1430 sq. m, which is to be filled with flower beds. If each bed covers an area of 9 sq. m, then find the values of N and R from the statements below:

Total number of flower beds = N

Remaining area = R

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The area of the park's garden is 1430 sq.ft, which is to be filled with flower beds. If each bed covers an area of 9 sq. ft, then find the values of N and R from the statements below: Total number of flower beds = N Remaining area = R

The area of the park's garden is 1430 sq.ft, which is to be filled with flower beds. If each bed covers an area of 9 sq. ft, then find the values of N and R from the statements below:

Total number of flower beds = N

Remaining area = R