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Question Detail
\begin{aligned}
\sqrt{41 - \sqrt{21 + \sqrt{19 - \sqrt{9}}}}
\end{aligned}
- 4
- 26
- 16
- 6
Answer: Option D
Explanation:
\begin{aligned}
= \sqrt{41 - \sqrt{21 + \sqrt{19 - 3}}}
\end{aligned}
\begin{aligned}
= \sqrt{41 - \sqrt{21 + \sqrt{16}}}
\end{aligned}
\begin{aligned}
= \sqrt{41 - \sqrt{21 + 4}}
\end{aligned}
\begin{aligned}
= \sqrt{41 - \sqrt{25}}
\end{aligned}
\begin{aligned}
= \sqrt{41 - \sqrt{25}}
\end{aligned}
\begin{aligned}
= \sqrt{41 - 5}
\end{aligned}
\begin{aligned}
= \sqrt{36} = 6
\end{aligned}
1. Evaluate
\begin{aligned}
\sqrt{53824}
\end{aligned}
- 132
- 232
- 242
- 253
Answer: Option B
2. The cube root of .000216 is
- 0.6
- 0.006
- 0.06
- .0006
Answer: Option C
3. Find the value of X
\begin{aligned} \sqrt{81} + \sqrt{0.81} = 10.09 - X \end{aligned}
- 0.019
- 0.19
- 0.9
- 0.109
Answer: Option B
Explanation:
\begin{aligned}
=> \sqrt{81} + \sqrt{0.81} = 10.09 - X
\end{aligned}
\begin{aligned}
=> 9 + 0.9 = 10.09 - X
\end{aligned}
\begin{aligned}
=> X = 10.09 - 9.9 = 0.19
\end{aligned}
4. The largest four digit number which is a perfect cube, is:
- 7000
- 8000
- 9261
- 9999
Answer: Option C
Explanation:
21*21*21 = 9261
5. Evaluate
\begin{aligned}
\sqrt{0.00059049}
\end{aligned}
- 0.00243
- 0.0243
- 0.243
- 2.43
Answer: Option B
Explanation:
Very obvious tip here is, after squre root the terms after decimal will be half (that is just a trick), works awesome at many questions like this.
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