Math  /  Calculus

QuestionFind limx2(h(x)(5f(x)+g(x)))\lim _{x \rightarrow 2}(h(x)(5 f(x)+g(x))) given f(2)=3f(2)=3, g(2)=6g(2)=-6, h(2)=3h(2)=-3, limits at x=2x=2.

Studdy Solution
Now we can calculate the value of the limit.
limx2(h(x)(5f(x)+g(x)))=2(20)=214=28\lim{x \rightarrow2}(h(x)(5 f(x)+g(x))) =2 \cdot (20 -) =2 \cdot14 =28So, the limit of the function h(x)(5f(x)+g(x))h(x)(5f(x)+g(x)) as xx approaches2 is28.
The answer is (C)28.

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