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Total number of apples in the heap = n(S) = 150 Let E be the event of selecting a rotten apple from the heap. Number of outcomes favourable to E = n(E) P(E) = n(E)/n(S) 0.28 = n(E)/150 ⇒ n(E) = 150 × 0.28 ⇒ n(E) = 42 Therefore, the number of rotten apples in the heap = 42
Find the smallest number divisible by 45, 60, and 75 that is greater than 1500.
If a number 'a' is divisible by 18 and another number 'b' is divisible by 12, then (a2 – b2) is divisible by:
On dividing a certain number by 304, we get 43 as the remainder. If the same number is divided by 16, what will be the remainder?
What is the remainder when 219 is divided by 3?
What is the remainder of function 5a³–15a² +14a–3 when divided by (2a-2)?
The greatest number that will divide 398, 437 and 5425 leaving 7, 12 and 2 as remainders, respectively, is:
What is the smallest number that is divisible by both 18 and 24 and is greater than 200?
Find the remainder when 413 is divided by 5.
21 is divided into three parts which are in arithmetic progression (A.P.) in such a way that the sum of their square is 155. Find the smallest part.