identify the restricted values a+2 _______ 2a-8
what values for \(a\) would mean the fraction is undefined
any values that make the denominator equal to zero
There's a good trick. Equate the denominator to zero!\[\rm 2a - 8 = 0\]Solve that equation to get your restricted value(s).
right @love1904 , can you find suce an \(a\)? use Parthy's trick
yeah, I am trying
a=4
Very good!
is there any other value for \(a\) that would make the fraction undetermined ?
-2
lets see what would happen if \(a=-2\) \[\frac{a+2}{2a-8}=\frac{-2+2}{2(-2)-8}=\frac{0}{-12}=\] is this fraction defined?
no
@love1904 Only the denominator—not numerator.
when \(a=-2\)\[\frac{a+2}{2a-8}=\frac{0}{-12}=0\] the fraction equals zero ( it is defined )
Great!! Good Jobs Guys thanks.
so there is only one restricted value for a
another one is coming
Simplify 2t-12 __________________ 6-t
factorise the numerator and then cancel
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