Constants

$$f(x)$$ and $$g(y)$$ are functions of x and y, respectively, and $$f(x)=g(y)$$ for all real values of x and y. Which one of the following options is necessarily TRUE for al x and...

If $f(x) = R \sin (\frac{\pi x}{2}) + S$, $f' (\frac{1}{2}) = \sqrt{2}$ and $\int_0^1 f(x)dx = \frac{2R}{\pi}$, then the constants R and S are, respectively

The most appropriate matching for the following pairs $$X:$$ Indirect addressing $$Y:$$ Immediate addressing $$Z:$$ Auto decrement addressing is $$1:$$ Loops $$2:$$ Pointers $$3.$$...