Question

2. If $f(x) = \int_{\pi/2}^{x} \sqrt{1 + \sin t} dt$, find $f(\frac{\pi}{2})$. A: $\sqrt{2}$ B: $-\sqrt{2}$ C: 0 D: $\frac{\sqrt{\pi}}{2} + 1$ E: 1

          2.
If $f(x) = \int_{\pi/2}^{x} \sqrt{1 + \sin t} dt$, find $f(\frac{\pi}{2})$.
A: $\sqrt{2}$
B: $-\sqrt{2}$
C: 0
D: $\frac{\sqrt{\pi}}{2} + 1$
E: 1

2.
If f(x) = ∫π/2^x√(1 + sin t) dt, find f((π)/(2)).
A: √(2)
B: -√(2)
C: 0
D: (√(π))/(2) + 1
E: 1

Added by Beatriz S.

Calculus: Early Transcendentals

James Stewart 8th Edition

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Solved by Expert Aman Gupta

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The given expression is: MAt} - Ln2 3]+fd . Eind 47 B: -v? 1i+1 2: ['7oio Show more…

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Question

2. If $f(x) = \int_{\pi/2}^{x} \sqrt{1 + \sin t} dt$, find $f(\frac{\pi}{2})$. A: $\sqrt{2}$ B: $-\sqrt{2}$ C: 0 D: $\frac{\sqrt{\pi}}{2} + 1$ E: 1

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