Divide the following. $- 18 p$ by $18$

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Updated on:21/07/2023

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Knowledge Check

Question 1 - Select One
The highest power of 17 which can divide exactly the following expression:
$(18^{2} - 1) (18^{4} - 1) (18^{8} - 1) (18^{10} - 1) \times \dots \dots . (18^{16} - 1) (18^{16} - 1) (18^{18} - 1)$ is :
A1
B17
C9
Dcan't be determined
Question 1 - Select One
The highest power of 17 which can divide exactly the following expression:
$(18^{2} - 1) (18^{4} - 1) (18^{8} - 1) (18^{10} - 1) \times \dots \dots . (18^{16} - 1) (18^{16} - 1) (18^{18} - 1)$ is :
A1
B7
C9
Dcan't be determined
Question 1 - Select One
If @ denotes $' \div'$ , # denotes 'x' , $ denotes ‘+’ and % denotes ‘-‘, then what will be the value of the following expression? 18 # 2 @ 2 $ 18 % 18
A(A). 0
B(B). 36
C(C). 18
D(D). 2

Divide the following. $- 18 p$ by $18$

Knowledge Check

The highest power of 17 which can divide exactly the following expression:
$(18^{2} - 1) (18^{4} - 1) (18^{8} - 1) (18^{10} - 1) \times \dots \dots . (18^{16} - 1) (18^{16} - 1) (18^{18} - 1)$ is :

The highest power of 17 which can divide exactly the following expression:
$(18^{2} - 1) (18^{4} - 1) (18^{8} - 1) (18^{10} - 1) \times \dots \dots . (18^{16} - 1) (18^{16} - 1) (18^{18} - 1)$ is :

If @ denotes $' \div'$ , # denotes 'x' , $ denotes ‘+’ and % denotes ‘-‘, then what will be the value of the following expression? 18 # 2 @ 2 $ 18 % 18

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Divide the following. −18p by 18

Knowledge Check

The highest power of 17 which can divide exactly the following expression: (182−1)(184−1)(188−1)(1810−1)×…….(1816−1)(1816−1)(1818−1) is :

The highest power of 17 which can divide exactly the following expression: (182−1)(184−1)(188−1)(1810−1)×…….(1816−1)(1816−1)(1818−1) is :

If @ denotes '÷', # denotes 'x' , $ denotes ‘+’ and % denotes ‘-‘, then what will be the value of the following expression? 18 # 2 @ 2 $ 18 % 18

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Divide the following. $- 18 p$ by $18$

The highest power of 17 which can divide exactly the following expression:
$(18^{2} - 1) (18^{4} - 1) (18^{8} - 1) (18^{10} - 1) \times \dots \dots . (18^{16} - 1) (18^{16} - 1) (18^{18} - 1)$ is :

The highest power of 17 which can divide exactly the following expression:
$(18^{2} - 1) (18^{4} - 1) (18^{8} - 1) (18^{10} - 1) \times \dots \dots . (18^{16} - 1) (18^{16} - 1) (18^{18} - 1)$ is :

If @ denotes $' \div'$ , # denotes 'x' , $ denotes ‘+’ and % denotes ‘-‘, then what will be the value of the following expression? 18 # 2 @ 2 $ 18 % 18