If the median of x/5, x, x/4, x/2 and x/3 (where x > 0) is 8, then the value of x will be Option 1: 24 Option 2: 32 Option 3: 8 Option 4: 16

Answer: 24. Solution: Since x > 0, arranging in ascending order: x/5, x/4, x/3, x/2, x. Median (3rd term) = x/3 = 8, so x = 24.

Arithmetic

Central Tendency

Easy

If the median of $\frac{x}{5}, x, \frac{x}{4}, \frac{x}{2}$ and $\frac{x}{3}$ (where $x > 0$ ) is 8, then the value of $x$ will be

✅ Correct Option: 1

Since $x > 0$ , arranging in ascending order: $\frac{x}{5}, \frac{x}{4}, \frac{x}{3}, \frac{x}{2}, x$ .

Median (3rd term) = $\frac{x}{3} = 8$ , so $x = 24$ .

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If the median of x5,x,x4,x2\frac{x}{5}, x, \frac{x}{4}, \frac{x}{2}5x​,x,4x​,2x​ and x3\frac{x}{3}3x​ (where x>0x > 0x>0) is 8, then the value of xxx will be

Solution

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CUET General Test Past Year Questions (Topic-Wise)

If the median of $\frac{x}{5}, x, \frac{x}{4}, \frac{x}{2}$ and $\frac{x}{3}$ (where $x > 0$ ) is 8, then the value of $x$ will be