A is thrice as good a workman as B and takes 10 days less to do a piece of work than B takes. B alone can do the whole work in?
By selling oranges at Rs. 12 per kg, a man loses 10%. For gaining 25%, what should be the cost price?
An article is sold at a profit of 20%. If both the cost price and selling price are Rs. 100 less, the profit would be 4% more. Find the cost price ?
Answers
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QUESTION-
A is thrice as good a workman as B and takes 10 days less to do a piece of work than B takes. B alone can do the whole work in?
By selling oranges at Rs. 12 per kg, a man loses 10%. For gaining 25%, what should be the cost price?
An article is sold at a profit of 20%. If both the cost price and selling price are Rs. 100 less, the profit would be 4% more. Find the cost price ?
ANSWER
The ratio of times taken by A and B =1:3 Means B will take 3 times which A will do in 1 time.
If the difference of time is 2 days, B takes 3 days.
If difference of time is 10 days B takes
3/2×10=15 days
ANSWER 2
S.P.(Loss) : C.P. = S.P.(Gain)
90 : 100 = 150
Hence, Price S.P.(%) Price S.P.(%)
12 : 90 = x : 125
∴x= 12*125/90=Rs.16.67
ANSWER 3
Let CP =x=x, so S.P =1.2x
When CP is Rs. 100 less,
CP=x−100
SP=1.2x−100
Now,
1.2x−100=1.24×(x−100)
On solving , we get
x=600
CP=Rs.600
HOPE IT HELPED YOU
ANSWER 1) - -
Ratio of times taken by A and B = 1:3
Means B will take 3 times which A will do in 1 time
If difference of time is 2 days, B takes 3 days
If difference of time is 10 days, B takes (3/2) * 10 =15 days
ANSWER 2)--
Let the cost price of article be ₹x.
An article sold at a profit of 20%
Thus the selling price = ₹x + 0.20x = ₹1.2x.
If both the cost price and selling price would be ₹20, the profit would be 10% more, means profit will be 20% + 10% = 30%
On reducing cost price and selling price the prices will be x - 20 and 1.2x - 20 respectively, and the profit will be 1.3. Accordingly
(1.2x - 20) = (x - 20) × 1.3
1.2x - 20 = 1.3x - 26
1.2x - 1.3x = 20 - 26
—0.1x = —6
0.1x = 6
x = 6 / 0.1
x = 60
Thus**,** the cost price of the article is ₹60.00
**Answer the cost price of that article is ₹60.00**