squareroots and cuberoots Model Questions & Answers, Practice Test for ssc cgl tier 1 2023

Question :11

If $√21025$ = 145, then the value of $√210.25 + √2.1025$ = ?

Answer: (d)

$√{{210.25}/100} + √{{21025}/1000}$

⇒$145/10 + 145/100$⇒14.5 + 1.45 = 15.95

Question :12

$√{97344}$ = ?

Answer: (e)

312

Question :13

A least four digit perfect square whose first two digits and last two digits taken separately are also perfect squares, is:

Answer: (d)

Question :14

$((56)^2 + (44)^2)$ ÷ ? = 16

Answer: (d)

? = ${(56)^2 + (44)^2}/16$ = $[(56)^2 + (44)^2]/(4)^2$

= $(56/4)^2 + (44/4)^2$ = $14^2 + 11^2$ = 196 + 121 = 317

Question :15

The least 6 digit number which is perfect square is

Answer: (c)

Least six digit number is 100000, which is not a perfect square because it has odd number of zeroes.

First let us extract the square number hidden in it.

square-roots-and-cube-roots-mcq-problems-quantitative-aptitude

∴ We find that 100000 > $(316)^2$ by 154

Next square number $(317)^2$ > 100000

∴ $(316)^2$ < 100000 < $(317)^2$

∴ If we add $(317)^2$ –100000 = 489 to 100000

We get least six digit perfect sq. no.

∴ Least four digit perfect square no. is 100489.

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