Answer: [tex]v(x)=31x[/tex]
Step-by-step explanation:
Given Functions: [tex]e(x)=x^2+6x+21[/tex]
[tex]m(x)=8x\\\\v(x)=31x[/tex]
At x=4
[tex]e(4)=(4)^2+6(4)+21\\=16+24+21=61\\\\m(4)=8(4)=32\\\\v(4)=31(4)=124[/tex]
here we can see v(4) has the largest value of 124 at x=4 .
Therefore, [tex]v(x)=31x[/tex] is the function which has the largest value at x=4.