1.

Find the equation of curve whose roots gives the point which lies in the curve f(x) = xSin(x) in the interval [0, π⁄2] where slope of a tangent to a curve is equals to the slope of a line joining (0, π⁄2)

A. c = -Sec(c) – Tan(c)
B. c = -Sec(c) – Tan(c)c) c = Sec(c) +Tan(c)d) c = Sec(c) – Tan(
C. – Tan(c)b) c = -Sec(c) – Tan(c)c) c = Sec(c) +Tan(c)
D. c = Sec(c) – Tan(c)
Answer» E.


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