Find three consecutive even integers, such that 7 times the middle integer is 10 more than the sum of first and third. Please an explanation would be nice.
Nope sorry
7y=10+(x+z) \[7*4=10+(2+6)=18\] \[28\neq 18\]
so let your integers be x,(x+1),(x+2).. then form an equation.. here the middle integer is (x+1) so 7 times of it wud be...&(x+1)... it is now given that 7 times the mid integer is 10 more than sum of first and third.. so equation is 7(x+1)-(x+(x+2)=10
Can you solve it now?? @ccardenas2322 ??
Okay let me try :)
keep me posted..
if x =2 , the middle integer is then odd
i believe it's on the right track but you need to make it x (x+2) (x+4)
yeah sorry it shud be x,(x+2),(x+4)
so its 7(x+2)-x(x+4)=10
no its 7(x+2+-{x+(x+4)}=10
That equation looks confusing,but i'll try.
\[7(x+2)=10+((x+(x+4))\] \[7x+14=10+(2x+4)\] \[7x+14=10+2x+4\] \[5x=-4+4\] \[x=0\]
does this make sense?
however im not sure if 0 is even? lol
okay that one makes more sense so the integers are 0,2,4
yeah i guess you're correct.
well check to see =] using the equality if you let x =0 ,y=2, z=4 \[7y=10+(x+z)\]
well it does satisfy your condition..
It does thank you guys ! :)
sure thing..
thanks for the medal @Outkast3r09 ..
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