Question
A student calculates the average of five two-digit numbers.
If one of them is reversed and the new average increases by 9, and all the numbers are consecutive multiples of 12, then what is the reversed number?Solution
ATQ,
Let the number which is reversed be (10a + b)
Then reversed = (10b + a)
As per question:
10b + a β 10a β b = 9 Γ 5
β 9(b β a) = 45
β b β a = 5
Now checking five consecutive multiples of 12:
24, 36, 48, 60, 72
Try 27 β reversed = 72
So the number which is reversed is 27
- Determine the final value of this expression:
(1/5) of {5β΄ - 24 Γ 14 + 12 Γ 18 - 10.5 of 10Β²} 3% of 842 ÷ 2% of 421 = ?
β225 + 27 Γ 10 + ? = 320
- Determine the value of βpβ if p = β529 + β1444
45 % of 180 + β144 * 8 = ?2 Β + 70 % of 80
Determine the value of 'p' in following expression:
720 Γ· 9 + 640 Γ· 16 - p = β121 X 5 + 6Β²- 7?2 = β20.25 Γ 10 + β16 + 32
- What will come in place of the question mark (?) in the following questions?
(2β΄ + 6Β²) Γ· 2 = ? 18(1/3) + 9(2/3) β 10(1/3) = 1(2/3) + ?