Q10MCQ1 mark, −0.33If f(x)=R sin(πx2)+S,f’(12)=2f(x) = R \: \sin ( \frac{\pi x}{2}) + S, f’\left(\frac{1}{2}\right) = \sqrt{2}f(x)=Rsin(2πx)+S,f’(21)=2 and ∫01f(x)dx=2Rπ\int_0^1 f(x) dx = \frac{2R}{\pi}∫01f(x)dx=π2R, then the constants RRR and SSS are(A)2π\frac{2}{\pi}π2 and 16π\frac{16}{\pi}π16(B)2π\frac{2}{\pi}π2 and 0(C)4π\frac{4}{\pi}π4 and 0(D)4π\frac{4}{\pi}π4 and 16π\frac{16}{\pi}π16Sign in to save attempts.Show answer← PreviousNext →SolutionsDiscussionLoading…Sign in with Google