Let the three numbers be '3x', '5x', and '2x'.ATQ;(3x) 2 + (5x) 2 + (2x) 2 = 342Or, 9x2 + 25x2 + 4x2 = 342Or, 38x2 = 342Or, x2 = (342/38)So, x = ±9Since, the given numbers are natural we will take the positive root only. So, x = 3Smallest number = 2x = 2 X 3 = 6Greatest number = 5x = 5 X 3 = 15 Required difference = 15 - 6 = 9
(462.23 × 127.84 ÷ 153.88) ÷ √(31.98 × 7.92) = ? ÷ 15.15
5555.05 + 500.05 + 5000.005 + 5.005 =?
((341.789)1/3 × (0.0049)1/2)× 429.798/6.88 =?
The average marks of 15 candidates were reported as 84. However, it was later discovered that the marks of three candidates were ...
(799.81/64)÷ (10/799.92) × (129.84/130) = ?
...(749.98% of 639.897) ÷ 23.97 = ?2 - 279.98% of 19.99
`[(sqrt(750) xx15.981) -: 54.003]` `xx` ? = 6997.81001
(35.09 × 4.98 + 512.12 ÷ 31.82) =?
Direction: Solve the following expression and calculate the approximate value.
(5.78 + 3.12)² + 8.2² + 2 × 8.1 × (5.9 + 3.2)
...24.11 × 5.98 + 25.03 × 3.12 – 34.99 + 96.9 × 5.02 =?