Question
Average of four consecutive prime numbers T1, T2, T3,
and T4 is (17 + x). If the average of T1 and T2 is (13 + x) and the average of T3 and T4 is (13 + 3x), then find T4.Solution
ATQ, Sum of T1, T2, T3, and T4 = (17 + x) Γ 4 = 68 + 4x Sum of T1 and T2 = (13 + x) Γ 2 = 26 + 2x Sum of T3 and T4 = (13 + 3x) Γ 2 = 26 + 6x Now, setting the equations equal: 26 + 2x + 26 + 6x = 68 + 4x Or, x = 4 Sum of T3 and T4 = 26 + 6 Γ 4 = 50 T3, T4 = 23, 29 Answer: T4 = 29
β [? x 11 + (β 1296)] = 16
? = 6.25% of 240 + 252 + 172 β 16 Γ 17
436 × 794 – 68210 =? + 85730
?/4 ÷ 9/? = 15% of 800 + `1(2/3)` × `1(1/5)` × 1/2
16 Γ 14 + 30 Γ 21 = 14 Γ ?
60% of 250 + 14 Γ 10 - 210 = ?
What will come in the place of question mark (?) in the given expression?
30% of 520 + 16% of 1500 = ? + 244
33 × 5 - ?% of 250 = 62 - 6
140% of 9/8 of ? = 108% of 2800