A rickshaw dealer buys 30 rickshaws for Rs. 4725. Of these, 8 are four-seaters and the rest are two seaters. At what price must he sell the four-seaters so that if he sells the two-two seaters at $$\frac{3}{4}$$th of this price, he makes a profit 40% on his outlay?
A. Rs. 180
B. Rs. 279
C. Rs. 360
D. Rs. 450
E. None of these
Answer: Option B
Solution(By Examveda Team)
On an investment of Rs. 4725, a profit of 40% means a profit of 1890. Hence, the targeted sales realization is Rs. 6615. The required equation; 8p + 22 × $$\frac{{3{\text{p}}}}{4}$$ = 6615 Or, 8p + $$\frac{{33{\text{p}}}}{2}$$ = 6615 In the expression for LHS = RHS; we need $$\frac{{33{\text{p}}}}{4}$$ to be odd number. This can only happen when p is not a multiple of 4. Hence, option a and c gets eliminated automatically. Now, we check for option B which is correct.Join The Discussion
Comments ( 3 )
Related Questions on Profit and Loss
A. 45 : 56
B. 45 : 51
C. 47 : 56
D. 47 : 51
A. Rs. 2600
B. Rs. 2700
C. Rs. 2800
D. Rs. 3000
A. A neither losses nor gains
B. A makes a profit of 11%
C. A makes a profit of 20%
D. B loses 20%
A. Rs. 3,750
B. Rs. 3,250
C. Rs. 2,750
D. Rs. 2,250
Answer should be 270 not 279 option be wrong
8p+33p/2=6615=270rs
two-two seater is 3/4 of this price..
22-two seater price=22/2 * 3/4 p
so original eq 8p+(33/4)p=6615