Question
X, Y and Z started a business by investing Rs. 'p', Rs.
'p + 2000' and Rs. '4p', respectively. 8 months later, both X and Z withdrew their respective investments. If at the end of a year, the business made a profit of Rs. (39p +18000) , then What will be the profit share of 'Y'.Solution
ATQ, Ratio of profit shares of X, Y and Z, respectively: = (8 × p) : {12 × (p + 2000) } : (8 × 4p) = 8p : (12p + 24000) : 32p = 2p:(3p + 6000) : 8p So, profit share of 'X' = [(3p+6000)/(2p+3p+6000+8p)] × (39p+18000) = = {[3(p+2000)/(13p+6000)] ×3×(13p+6000)} = Rs.9(p+2000)
19.89% of 449.67 + 14.67% of 299.89 - 9.89% of 99.79 = ?
`(sqrt(960.87)xx9.932+sqrt(629.998)xx26.385)/(sqrt(1028.902)xx4.977)=?`
Find the approximate value of Question mark(?). There is no requirement to find the exact value.
? = 200.14 + 27.98 × 16.05 − (10.03)² - 12.9...
- What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)
What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)...
1299.999 ÷ 325.018 × 24.996 = ?
What approximate value should replace the question mark?
99.95 − √529 × 3 + 1439.80 ÷ 12.02 = ?
619.97 ÷ 20.01 X 124.99 ÷ 24.91 = ?
124% of 620.99 + 11.65% of 1279.23 = ?
What approximate value should replace the question mark?
9.96% of 1200.10 − 25% of 4800 = ? − 7000.20