Match each of the entries in Column I with the appropriate entry in Column II.
Column I | Column II |
1. x and y vary inversely to each other | $\dfrac{x}{y}$ = cons tan t |
2. Mathematical representation of inverse variation of quantities p and q | y will increase in proportion |
3. Mathematical representation of direct variation of quantities m and n | xy = Constant |
4. When x = 5, y = 2.5 and when y = 5, x = 10 | p $\alpha $ $\dfrac{1}{q}$ |
5. When x = 10 , y = 5 and when x = 20, y = 2.5 | y will decrease in proportion |
6. x and y vary directly with each other | x and y are directly proportional |
7. If x and y vary inversely then on G. m α n decreasing x | m $\alpha $ n |
8. If x and y vary directly then on decreasing x | x and y vary inversely |
p $\alpha $ q | |
m $\alpha $ $\dfrac{1}{n}$ |
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Ans:
Column I | Column II |
1. x and y vary inversely to each other | xy = constant |
2. Mathematical representation of inverse variation of quantities p and q | p $\alpha $ $\dfrac{1}{q}$ |
3. Mathematical representation of direct variation of quantities m and n | m $\alpha $ n |
4. When x = 5, y = 2.5 and when y = 5, x = 10 | x and y are directly proportional |
5. When x = 10 , y = 5 and when x = 20, y = 2.5 | x and y vary inversely |
6. x and y vary directly with each other | x and y are directly proportional |
7. If x and y vary inversely then on G. m α n decreasing x | y will increase in proportion |
8. If x and y vary directly then on decreasing x | y will decrease in proportion |



