Show that $\displaystyle \int_0^1$$\displaystyle \frac{\sqrt(sin(x))}{\sqrt(sinx) + \sqrt(sin(1-x)},dx $ = 1/2 by using the definition of Riemann-integrability.
I'm not sure how to define my partitions. Appreciate anyone's help on this.
Show that $\displaystyle \int_0^1$$\displaystyle \frac{\sqrt(sin(x))}{\sqrt(sinx) + \sqrt(sin(1-x)},dx $ = 1/2 by using the definition of Riemann-integrability.
I'm not sure how to define my partitions. Appreciate anyone's help on this.