Question

section 2.6 homework for quiz 2
question 11 of 11 (1 point) | question attempt 2 of unlimited
(g) write the range of q.
part 1 of 7
select \undefined\ if applicable.
(a) ( q(4) ) is ( 5 ).
part: 1 / 7
part 2 of 7
select \undefined\ if applicable.
(b) ( q(-3) ) is (square).

Explanation:

Step1: Analyze the graph's domain

The graph of \( q(x) \) is a line segment (from the visual). We need to check if \( x = - 3 \) is in the domain of \( q \). From the graph (assuming the left - most point's x - coordinate is greater than \( - 3 \), for example, if the left - hand endpoint has an x - value that is, say, non - negative or greater than \( - 3 \)), \( x=-3 \) is not in the domain of the function \( q(x) \).

Step2: Determine \( q(-3) \)

For a function \( y = q(x) \), \( q(a) \) is defined only when \( a \) is in the domain of \( q \). Since \( - 3 \) is not in the domain of \( q \), \( q(-3) \) is undefined.

Answer:

Undefined