Question

$$\begin{array}{cc}coloumn1& coloumn2\\ a& p)x\\ b& q)x^3\\ c& r)x^5\end{array}$$

• A. a - p; b - r; c - q
• B. a - q; b - r; c - p
• C. a - r; b - p; c - q
• D. a - r; b - q; c - p

Answer 1

The correct option is C

a - r; b - p; c - q

Graph of y = x is a straight line passing through origin. [To get the graph, we can plot some points on it and join] its graph looks like

Now we have to distinguish between y = $x^{3}andy=x^5$.

For values between 0 and 1, $x^3$ is greater than $x^5$ .So the graph of $x^3$ will be above $x^5$ in the interval (0, 1).

If x$>$ 1,$x^5$will be greater than$x^3$. In this interval graph of $x^5$ will be above $x^3$.