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Which absolute value function defines this graph?

A. f(x) = -4|x + 2| + 3

B. f(x) = 4|x + 2| + 3

C. f(x) = -4|x − 2| − 3

D. f(x) = 4|x + 2| − 3

Which absolute value function defines this graph? A. f(x) = -4|x + 2| + 3 B. f(x) = 4|x-example-1

2 Answers

2 votes

Answer:

A is correct for PLATO users

Explanation:

User Shaahin
by
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0 votes

Answer:

A. f(x) = -4|x + 2| + 3

Explanation:

An absolute value graph is a v-shaped graph whose equation has the form y = a| x - h| + k where (h,k) is the vertex. On the graph the vertex is (-2,3). This means its equation is y = a| x --2| + 3. It simplifies to y = a|x+2|+3. To find a, look at the answer options. Each option has 4 or -4. Since the graph faces downward, it has a negative leading coefficient of a = -4. The equation is y = -4|x+2|+3

User LJKS
by
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