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if F and G are continuouse function with F(-1)=4 and the following limits find G(-1). lim as x approaches -1 [5f(x)-g(x)]=14
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just plug in the numbers
6
\[5\times 4 -g(x)=14\] \[20-g(x)=14\] \[g(x)=6\]
or rather i should say: \[lim_{x->1=-1}g(x)=6\]
it does not mean g(x)= 6, it means the limit is 6. sorry that was a mistake
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where did 4 come from
\[lim_{x->1}F(x)=4\]
ooo never mind f(-1)=4
right!
sometimes to ask is to answer.
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yea. i just got so confuse with all those limits haha well thanks again
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