Power Indices and Surds Maths Questions – Mock test for free online practice of SSC CGL, CHSL, CPO, GD, Bank competitive exams.

Quiz : Objective MCQs – Power Indices and Surds

All type Solved Questions from previous year paper

## Results

### #1. If X = \((0.25)^{\frac12}\), Y = \((0.4)^2\), Z =\((0.216)^{\frac13}\), then

### #2. If 2 + x\(\sqrt3\) =\(\frac{1}{2+\sqrt3}\) then the simplest value of x is :

### #3. The simplified value of \((0.2)^3\times 200 \div 2000\: \text{of} \:(0.2)^2\) is

### #4. 553 + 173 – 723 + 201960 is equal to

### #5. Find the simplest value of \(2\sqrt{50}+\sqrt{18} -\sqrt{72}\) (given\(\sqrt2 = 1.414)\)

### #6. The value of \(0.65\times0.65 + 0.35\times 0.35 + 0.70 \times 0.65 \) is

### #7. \((\frac12)^{-\frac12}\) is equal to

### #8. \(\frac{3\sqrt{2} +2\sqrt{3}}{3\sqrt{2} - 2\sqrt{3}}\) is equal to

### #9. \(\{(-2)^{(-2)}\}^{(-2)}\) is equal to

### #10. \(\frac{(2.3)^3 +0.027}{(2.3)^2 - 0.69 + 0.09}\) is equal to

### #11. Simplify: \(\frac{0.41\times0.41\times0.41+0.69\times0.69\times0.69}{0.41\times0.41-0.41\times 0.69+0.69+0.69}\)

### #12. By how much does \(5\sqrt7-2\sqrt5\) exceed \(3\sqrt7 - 4\sqrt5\) ?

### #13. The greatest number among \({3}^{50},{4}^{40},{5}^{30} \) and \(6^{20}\) is

### #14. The smallest among\(\sqrt[6]{12},\sqrt[3]4,\sqrt[4]5,\sqrt3\) is

### #15. If \(\sqrt7 = 2.646\), then the value of \(\frac{1}{\sqrt{28}}\)up to three places of decimals is :

### #16. If \(\sqrt2\) = 1.4142..... is given, then the value of \(\frac{7}{(3+{\sqrt2})}\)correct up to two decimal places is :

### #17. The total number of prime factors in \(4^{10}\times{7}^3\times{16}^2\times11\times{10}^2\) is

### #18. The quotient when \(10^{100}\) is divided by \(5^{75}\) is

### #19. If \(2^{x-1} + 2^{x+1} =320\) then the value of x is :

### #20. If \((125)^{2/3}\times (625)^{1/4} = 5^{x}\), then the value of x is

### #21. \(\sqrt{{3}+\sqrt{{3}+\sqrt{{3}+.......}}}\) is equal to

### #22. If the product of first 50 positive consecutive integers be divisible by \(7^n\) , where n is an integer, then the largest possible value of n is :

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