A man loses 20% of his money and after spending 70% of the
remainder he is left with Rs. 270. Originally he had
- 15 Answers
- 50161 Views
- HZL, Times Today, Vedanta, Zoho, I also Faced
- E-Mail Answers
Answers were Sorted based on User's Feedback
Answer / palwal
He has x money.20%of x=X/5 REMAINING MONEY = 4X/5 .70%×4x/5=14x/25. Money left=4x/5-14x/25=6x/25.
6x/25=270
=1125
| Is This Answer Correct ? | 0 Yes | 1 No |
Answer / gopikannan
2700.00
(70%+20% of money he spent and lose remaining 10% of amount
is 270.00)
So,90% = 2430.00
10% = 270.00 originally he had 2,700.00.
| Is This Answer Correct ? | 1 Yes | 16 No |
Answer / sonal
(100%-20%)-70%=10% 10%=R270
10%x10=R100 which means that R270x10=R2700
Therefore he originally had R2700
| Is This Answer Correct ? | 1 Yes | 17 No |
Pinto says, "The horse is not Black." Sandy says, "The horse is either Brown or Grey." Andy says, "The horse is Brown." At least one is telling truth and at least one is lying. Can you tell the color of the horse?
A number of 9 digits has the following properties: ? The number comprising the leftmost two digits is divisible by 2, that comprising the leftmost three digits is divisible by 3, the leftmost four by 4, the leftmost five by 5, and so on for the nine digits of the number i.e. the number formed from the first n digits is divisible by n, 2<=n<=9. ? Each digit in the number is different i.e. no digits are repeated. ? The digit 0 does not occur in the number i.e. it is comprised only of the digits 1-9 in some order. Find the number.
10 Answers Citrix, HM Solutions, Wipro,
Consider a chessboard with a single Rook. A Rook can move any number of square sideways/forward, but not diagonally. What is the minimum number of moves the Rook needs to make, in order to pass over all the squares on the chessboard and return to the original position?
can anyone provide the answer for the puzzle below There are 25 horses,in each race only 5 horses can participate.how many races are required to select best 5 horses out of 25. need answer with detailed explanation
Mark ate half of a pizza on Monday. He ate half of what was left on Tuesday and so on. He followed this pattern for one week. How much of the pizza would he have eaten during the week?
5 Answers Jindal Steel and Power,
Find out all possible groups of three different numbers that add up to 13 and arrange them according to given condition. If one number is 9, it must go with 1 and 3. If one number is 8, it must go with either 1 and 4 or 2 and 3. If one number is 7, it must go with either 1 and 5 or 2 and 4. If one number is 6, it must go with either 2 and 5 or 3 and 4.
Jack and Jill are playing cards for a stake of $1 a game. At the end of the evening, Jack has won 3 games and Jill has won $3. How many games did they play?
how would u find d exact number of white maruti cars in mumbai???
15 Answers Bhel, Infosys, RR, TCS,
Arrange five planets such that 4 of them add up to 5th planet numerically. Each of the letters of the planet should represent a unique number from the range 0 - 9. You have to use all ten digits. There is an amazing mathematical relationship exists among the names of the planet.
An anthropologist discovers an isolated tribe whose written alphabet contains only six letters (call the letters A, B, C, D, E and F). The tribe has a taboo against using the same letter twice in the same word. It's never done. If each different sequence of letters constitues a different word in the language, what is the maximum number of six-letter words that the language can employ?
A ship went on a voyage. After it had travelled 180 miles a plane statrted with 10 times the speed of the ship. Find the distance when they meet from starting point.
Gomzi has 3 timepieces in his house - a wall clock, an alarm clock and a wristwatch. The wristwatch is always accurate, whereas the wall clock gains 2 minutes everyday and the alarm clock loses 2 minutes everyday. At exactly midnight last night, all three watches were showing the same time. If today is 25 July 2003, then on which date all three clocks will show the same time again?
English 
