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Question Detail
A number when divided by the sum of 555 and 445 gives two times their difference as quotient and 30 as remainder. The number is
- 22030
- 220030
- 23030
- 24030
Answer: Option B
Explanation:
(555 + 445) * 2 * 110 + 30 = 220000 + 30 = 220030
1. What is the unit digit in
\begin{aligned}
(6324)^{1797} \times (615)^{316} \times (341)^{476}
\end{aligned}
- 1
- 5
- 7
- 0
Answer: Option D
2. A number when divided by 44, gives 432 as quotient and 0 as remainder. What will be the remainder when dividing the same number by 31
- 5
- 3
- 4
- 6
Answer: Option A
Explanation:
P ÷ 44 = 432
=> P = 432 * 44 = 19008
P / 31 = 19008 / 31 = 613, remainder = 5
3. All prime numbers are odd numbers
- True
- False
Answer: Option B
Explanation:
It is false, 2 is an even number
4. Find the unit digit in \begin{aligned}
(544)^{102} + (544)^{103}
\end{aligned}
- 2
- 4
- 0
- 1
Answer: Option C
Explanation:
Required digit is = \begin{aligned}
(4)^{102} + (4)^{103} \end{aligned}
as \begin{aligned} (4)^2 \end{aligned} gives unit digit 6 so \begin{aligned} (4)^{102} \end{aligned} unit digit is 6 and \begin{aligned} (4)^{103} \end{aligned} unit digit is, unit digit of \begin{aligned} 6 \times 4 \end{aligned}= 4, so answer will be unit digit of 6 + 4 = 0
5. 1939392 * 625
- 1212120010
- 1212120000
- 1212120011
- 1212121010
Answer: Option B
Explanation:
Trick: when multiplying with \begin{aligned} 5^n
\end{aligned} then put n zeros to the right of multiplicand and divide the number with \begin{aligned} 2^n
\end{aligned}
So using this we can solve this question in much less
time.
\begin{aligned} 1939392 \times 5^4 = \frac {19393920000}{16} = 1212120000
\end{aligned}
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