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\[(8x)^0(7^7)(7^x)=7^6\] \[1(7^{7+x})=7^6\] \[7+x=6\] \[x=-1\]
Thanks , what about 2 ?
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Remember y^5 divided by y^5 = 1
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No its confusing idk how :{
6^(-x)y^5 / y^5 = 6^8 = 6^-x * y^5 / y^5 = 6^8 y^5 / y^5 = 1 it leaves you with 6^-x = 6^8
\[\frac{6^{-x}y^5}{y^5}=6^8\] \[6^{-x}=6^8\] \[-x=8\] \[x=-8\]
\[\frac{8^5}{8^x}=8^7\] \[8^{5-x}=8^7\] \[5-x=7\] \[x=-2\]
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