5z=-3(z+7)
\(5z=(-3 \times z)+(-3 \times 7)\)................using distributive property \(5z=-3z-21\) \(5z+3z=-3z+3z-21\).........................(By Transposition) \(8z=-21\) now divide 8 both sides as \(\Large{\frac{8z}{z}=\frac{-21}{8}}\)
gt it @toddloeffler ??
how would I check it?
putting the value of z in the equation .
thank you!
I am not getting equal values when checking- please show work on how to check.
are we still connected?
Hi, I think @jiteshmeghwal9 made a small typo, you get,\[\frac{8z}{8}=\frac{-21}{8}\]which yields,\[z=-\frac{-21}{8}\]If you were to replace this in the first equation,\[5\frac{-21}{8}=-3(\frac{-21}{8}+7)\]Multiply by 8, and finish the operations inside the brackets.\[5*(-21)=-24\frac{35}{8}\]Simplify 8 with 24 to get 3, and you have\[5*(-21)=-3*(35)\]which yields\[5=5\]
|dw:1348835821007:dw| @gezimbasha :)
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