Question
When 19 years is subtracted from the present age of A
and the obtained result is divided by 5, then the present age of his nephew is obtained. If the present age of his nephew is 10 years less than the present age of Aβs son who is 16 years old, then find the present age of A.Solution
Let the Present age of A be βxβ years Present age of his nephew = 16 β 10 = 6 years Therefore, {(x β 19)/5} = 6 Or, x β 19 = 30 Or, x = 49 Therefore, present age of A = 49 years
30.05% of 360.05 β 25.15% of 99.99 Γ 3.02 = ?
2 (1/4)% of 7999.78 + {49.77% of 899.71} + β144.14 - 20% of 1499.83 = ?
Solve the given equation for ?. Find the approximate value.
(35.86 Γ 15.14) Γ· 9 + β(288.89) Γ 4.03 = ?
...(84.92 + 235.17) Γ· (15.93 Γ 3.89) = ? Γ· 21.02
((341.789)1/3 × (0.0049)1/2)× 429.798/6.88 =?
40.05% of 210.05 β 10.15% of 109.99 Γ 5.02 = ?
(29.892 Γ β290) + 32.98 Γ 6.91 = ?
Which of the following options is the closest approximate value which will come in place of question mark (?) in the following equation?
26.52 Γ...
- What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)
386.99 + 397.99 + ? - 232.02 = 35.02 Γ 31.99