The salaries of A, B, and C are in the ratio of 1 : 2 : 3. The salary of B and C together is Rs. 6000. By what percent is the salary of C more than that of A?

100

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200

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300

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400

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None

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Solution

The correct option is B
200

Let the salaries of $A$ , $B$ , $C$ hex, $2 x$ and $3 x$ respectively. Then, $2 x + 3$ = 6000 = $x$ = 1200. As salary = Rs. 1200, Bs salary = Rs. 2400, and C's salary Rs. 3600. Excess of C's salary over A's = $[(\frac{2400}{1200}) \times 100]$ = 200%.

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The salaries of A, B, and C are in the ratio of 1 : 2 : 3. The salary of B and C together is Rs. 6000. By what percent is the salary of C more than that of A?

The correct option is B 200 Let the salaries of A, B, C hex, 2x and 3x respectively. Then,2x+3 = 6000 = x = 1200. As salary = Rs. 1200, Bs salary = Rs. 2400, and C's salary Rs. 3600. Excess of C's salary over A's =[(24001200)×100] = 200%.

The correct option is B
200

Let the salaries of $A$ , $B$ , $C$ hex, $2 x$ and $3 x$ respectively. Then, $2 x + 3$ = 6000 = $x$ = 1200. As salary = Rs. 1200, Bs salary = Rs. 2400, and C's salary Rs. 3600. Excess of C's salary over A's = $[(\frac{2400}{1200}) \times 100]$ = 200%.