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If a shopkeeper marks the price of goods 50% more than their cost price and allows a discount of 40%, what is his gain or loss per cent?
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Let the cost price = 100
Marked price = 150
Rate of discount on marked price = 40%
A shopkeeper labelled the price of his articles so as to earn a profit of 30% on the cost price. He then sold the articles by offering a discount of 10% on the labelled price. What is the actual percent profit earned in the deal?
Let the cost price of the article be Rs. 100
∴ Marked price = Rs. 130
A contractor agreed to complete a work in 40 days. He engaged 25 men for the work and after 24 days, only one-third of the work was completed. How many more men must be employ to complete the work 4 days earlier?
Day’s remaining after 24 day’s work = 40 - 24 = 16 days
Given, 25 men has completed 1/3 work in 24 days.
What value will come in place of the question mark (?) in the following number series?
982, 621, 396, 275, 226, ?
982 - 192 = 621, 621 - 152 = 396, 396 - 112
=275, 275 - 72 = 226,
? = 226 – 32 = 217.
135, 190, 300, 465, 685, ?
135 + 55 = 190, 190 + 110 = 300, 300 + 165 = 465, 465 + 220 = 685,
? = 685 + 275 = 960.
144, 160, 190, 234, 292, ?
144 + 16 = 160, 160 + 16 + 14 = 190, 190 + 30 + 14 = 234,
234 + 44 + 14 = 292, ? = 292 + 58 + 14 = 364.
908, 654, 1296, 1048, 1684, ?
63.5, 80, 113, 180, 316, ?
80 = 63.5 + 16.5, 113 = 80 + 2 × 16.5, 180 = 2 x 33 + 1,
316 = 180 + 2 x 67 + 2, ?= 316 + 2 x 136 + 3 = 591.
In each of the following questions two equations numbered I and II are given. You have to solve both the equations and give answer.
I. 5x2 + 9x – 14 = 0
II. 7y2 – 3y – 22 = 0
∴ Hence, no relationship established between x and y.
I. 9x2 + 63x + 108 = 0
II. 7y2 + 21y + 14 = 0
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