How do you evaluate $n(m+(abs(-1))-n$ when m=1, n=-6?

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Answer 1 · 2016-11-23T05:29:16

$n(m+(|-1|)-n=-6$ , when $m=1$ and $n=-6$

Value of $n(m+(|-1|)-n$ , when $m=1$ and $n=-6$ can be obtained by substituting these values.

$n(m+(|-1|)-n$

= $(-6)(1+(|-1|)-(-6)$

= $(-6)(1+1)-(-6)$

= $(-6)*2+6$

= $-12+6=-6$

How do you evaluate n(m+(abs(-1))-nn(m+(abs(-1))-n when m=1, n=-6?