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# Find T in terms of K, Q and S if S = 2r($$\pi$$QT + K)

### Question

Find T in terms of K, Q and S if S = 2r($$\pi$$QT + K)

### Options

A) $$\frac{S^2}{2 \pi r^2Q} - \frac{k}{Q}$$

B) $$\frac{S^2}{2 \pi r^2Q}$$ - k

C) $$\frac{S^2}{4 \pi r^2Q} - \frac{k}{Q}$$

D) $$\frac{s^2}{4 \pi r^2Q}$$

### Explanation:

$$\frac{s^2}{4r^2}$$ = QT$$\pi$$ + KT
$$\frac{s^2}{4r^2}$$ - k$$\pi$$ = QT$$\pi$$

T = $$\frac{s^2}{4Q\pi r^2}$$ - k

## Dicussion (1)

• $$\frac{s^2}{4r^2}$$ = QT$$\pi$$ + KT
$$\frac{s^2}{4r^2}$$ - k$$\pi$$ = QT$$\pi$$

T = $$\frac{s^2}{4Q\pi r^2}$$ - k