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the averages of 5 consecutive integers starting with m as the first integer is n. what is the average of following integers? m+1,m+3,m+5,m+7,m+9
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[(m+1)+ (m+3)+ (m+5) + (m+7) + (m+9) ] / 5
next step?
then collect like terms
those are consecutive odds and evens. consecutive alone means 1,2,3,4,5.. (one right after the other) so here it'd be \(\large \frac{m+(m+1)+(m+2)+(m+3)+(m+4)}{5}=n\) they're asking for m+1,m+3,m+5,m+7,m+9 (which simplifies to 5m+25) our original fraction says m+m+1+m+2+m+3+m+4=5m+10 so we have the fact that \(\large \frac{5m+10}{5}=n\) and \(\large \frac{5m+25}{5}=n+\frac{15}{5}\)
optiona are m+4 n+6 m+5
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@bibby
@perl
m+5? is ans i guess
( m + 25 ) / 5 = m/5 + 5
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