Question
In a mixture of milk and water, the quantity of water is
50% more than the quantity of milk. If 16 liters of water is mixed into it, then the quantity of milk will be 34% less than the quantity of water. Find out the difference between the initial quantity of milk and water in the mixture (in liters).Solution
In a mixture of milk and water, the quantity of water is 50% more than the quantity of milk. Let’s assume the initial quantity of milk is 2y. quantity of water initially = (100+50)% of 2y = 150% of 2y = 3y If 16 liters of water is mixed into it, then the quantity of milk will be 34% less than the quantity of water. 2y/(3y+16) = 66/100 y/(3y+16) = 33/100 100y = 99y+528 y = 528 Difference between the initial quantity of milk and water in the mixture = (3y-2y) = y = 528
The probability of selecting a rotten apple randomly from a heap of 250 apples is 0.20. What is the number of rotten apples in the heap?
...A bag contains 8 white and some black balls. If the probability of drawing a black ball from the bag is twice that of drawing a white ball, find the num...
A box contains 8 yellow marbles, ‘x’ blue marbles and 12 white marbles. A box contains 5 yellow marbles, 2 blue marbles and 3 white marbles. The pro...
A bag contains 18 black and 20 white balls. One ball is drawn at random. What is the probability that the ball drawn is white?
...In a container holding 18 balls of three shades – orange, purple, and white – the probability of picking an orange ball is 1/3. If the count of whit...
In a cricket world cup the probability that India will win the cup is ¼. The Probability of Pakistan winning the cup is 1/5 and Australia winning the c...
The probability of selecting a rotten egg randomly from a basket of 250 eggs is 0.2. What is the number of rotten eggs in the basket?
- Find the probability of selecting a heart or a diamond card from a well shuffled deck.
A box consists of 125 apples out of which 25 are rotten. Khushboo comes to buy non-rotten apple. The shopkeeper takes out two apples and hands it over t...
In a container, there are (x + 4) red balls, ‘x’ blue balls, and (x + 5) black balls. If the probability of picking two blue balls at random is (1/3...