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Question

Find the surface area of a sphere whose diameter is equal to 28 cm.

The correct answer is

784π cm²

To find the surface area of a sphere whose diameter is 28 cm, we use the formula for the surface area of a sphere, which is \(4\pi r^2\), where \(r\) is the radius of the sphere.

First, calculate the radius by dividing the diameter by 2: \(r = \frac{28\text{ cm}}{2} = 14\text{ cm}\).

Now, substitute the radius into the formula:

\( \text{Surface Area} = 4\pi (14\text{ cm})^2 \)

Simplify this expression:

\( = 4\pi \times 196\text{ cm}^2 \)

\( = 784\pi\text{ cm}^2 \)

Thus, the surface area of the sphere is \(784\pi\text{ cm}^2\).

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Important Questions from Mensuration

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  2. A and B are two heavy steel blocks. If B is placed on the top of A, the weight increases by 60%. How much weight will reduce with respect to the total weight of A and B, if B is removed from the top of A?

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  5. The centroid of an equilateral triangle ABC is G. If AB is 6 cms, the length of AG is

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