Advertisements
Advertisements
Question
(–2)0 = 2
Options
True
False
Advertisements
Solution
This statement is False.
Explanation:
LHS = (–2)0
Using law of exponents,
a0 = 1 ...[∵ a is non-zero integer]
∴ (–2)0 = 1
LHS ≠ RHS
APPEARS IN
RELATED QUESTIONS
The value of (–2)2×3 – 1 is ______.
The value of `(1/2^3)^2` is equal to ______.
`[(2/13)^-6 ÷ (2/13)^3]^3 xx (2/13)^-9` = ______.
Solve the following:
`(1/2)^-2 ÷ (1/2)^-3`
Find the value of x so that (–2)3 × (–2)–6 = (–2)2x – 1
Find the value of x–3 if x = (100)1 – 4 ÷ (100)0.
By what number should `((-3)/2)^-3` be divided so that the quotient may be `(4/27)^-2`?
Find a single machine that will do the same job as the given hook-up.
a (× 599) machine followed by a (5–100) machine.
If possible, find a hook-up of prime base number machine that will do the same work as the given stretching machine. Do not use (× 1) machines.

Find a repeater machine that will do the same work as a `(xx 1/8)` machine.
