Which of the following is true?
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What about Zero raised to the power Zero!
as any number or alphabet whose value is zero =1so both sides equal to 1 so its true
x^0is always equal to x
it can happen that x=y then we can tell that
x^0=y^0
Wrong, when you put any number to the power of 0, it is like dividing it by itself, which always results in 1 . When you put something to the power of 1 it is like having it only once, and therefore X would equal X
we know that x^0=1, so x^0=y^0
Lol'd a bit at myself because I've been thinking for 30 minutes now and still got no answer but ohhh. There it is.
x^0 = y^0
(Any positive integer that has a square root of 0 is 1)
Let x for MMs packet and Y for other one,Then according to condition, x+y=10 because total 10 packets were purchased 1.x+0.5y=6 because total 6 $ were spent solving these we get x=2 and y=8
The equation x^0=y^0 is true as long as neither x nor y is equal to zero. Otherwise, proving this identity will be beyond the scope of algebra alone.
In fact 0 0 is indeterminate, so we don't really have to worry about that until Calculus :)
we know, 1^0=1or 2^0=1 therefore,X^0=1 and Y^0=1 so,X^0=Y^0
a number raise to 0 is equal to 0.
equal to 1 except for 0^0 (I think)
anything power 0 wil be 1 so 3rd option is d correct one
0^0 isnt 1
This qn is wrong
Correct
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Zero Rise to Any Number is zero. Hence X^0=Y^0=1