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Math  /  Algebra

QuestionFind the function values given the function k(x)=∣x∣+3k(x)=|x|+3. Complete parts (a) through (f) below. a) k(0)=k(0)= □\square (Simplify your answer.) b) k(−5)=k(-5)= □\square (Simplify your answer.) c) k(5)=k(5)= □\square (Simplify your answer.) d) k(−10)=k(-10)= □\square (Simplify your answer.) e) k(a−3)=k(a-3)= □\square (Simplify your answer.) f) k(a+h)=k(a+h)= □\square (Simplify your answer.)

Studdy Solution
Evaluate k(a+h) k(a+h) :
k(a+h)=∣a+h∣+3 k(a+h) = |a+h| + 3
This expression cannot be simplified further without knowing the values of a a and h h .
The function values are: a) k(0)=3 k(0) = 3 b) k(−5)=8 k(-5) = 8 c) k(5)=8 k(5) = 8 d) k(−10)=13 k(-10) = 13 e) k(a−3)=∣a−3∣+3 k(a-3) = |a-3| + 3 f) k(a+h)=∣a+h∣+3 k(a+h) = |a+h| + 3

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