Advertisements
Advertisements
प्रश्न
[2–1 + 3–1 + 4–1]0 = ______.
Advertisements
उत्तर
[2–1 + 3–1 + 4–1]0 = 1.
Explanation:
Using law of exponents,
a0 = 1 ...[∵ a is non-zero integer]
∴ [2–1 + 3–1 + 4–1]0 = 1
Hence, [2–1 + 3–1 + 4–1]0 = 1
APPEARS IN
संबंधित प्रश्न
The value of `(-2/3)^4` is equal to ______.
If x be any non-zero integer, then x–1 is equal to ______.
If x be any integer different from zero and m be any positive integer, then x–m is equal to ______.
The value of `(1/2^3)^2` is equal to ______.
`[(2/13)^-6 ÷ (2/13)^3]^3 xx (2/13)^-9` = ______.
By multiplying `(5/3)^4` by ______ we get 54.
`(16 xx 10^2 xx 64)/(2^4 xx 4^2)`
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 x.
2x + 2x + 2x = 192
Simplify:
`((3^-2)^2 xx (5^2)^-3 xx (t^-3)^2)/((3^-2)^5 xx (5^3)^-2 xx (t^-4)^3`
