Question
src="data:image/png;base64,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" alt="" />
What will come in the place of question mark (?) in the given expression?
Solution
ATQ, 
More Simplification Questions
One bag contains 5 yellow hats and 4pink hats. Another bag contains 3 yellow hats and 7pink hats. If one hat is drawn from each bag, what is the probabi...
- A basket contains x black balls, (x + 3) white balls and (x + 6) yellow balls. If probability of picking a white ball is 1/11 more than that of picking a b...
The probability of selecting a rotten egg randomly from a basket of 800 eggs is 0.26. What is the number of rotten eggs in the basket?
- A bag contains ‘x’ blue balls and 5 yellow balls. If the probability of getting a blue ball is 2/3, then find the probability of getting different colo...
The probability of selecting a rotten apple randomly from a heap of 150 apples is 0.28. What is the number of rotten apples in the heap?
A bag contains 7 orange balls, 8 red balls and 5 black balls. Three balls are drawn at random. Find the probability that at least two balls are red.
A basket contains ‘x’ red apples and 12 green apples. If the probability of selecting a red apple is 2/5, then find the probability that two apples ...
- 18 defective pieces of keyboards got mixed with 165 pieces of non-defective keyboards. A customer comes and buys one keyboard. Find the probability of the ...
In a purse, there are 3 two-rupee coins and 4 five-rupee coins. If you randomly select 4 coins from the purse, what is the probability that you will cho...
A bag contains 8 green balls, 5 yellow balls and 3 blue balls. Two balls are drawn simultaneously. Find the probability that both the balls are of same ...
Relevant for Exams:
