What effect does replacing x with x + 2 have on the graph for the function f(x) ? f(x)=|x−3|+2
The graph is shifted 2 units up.
The graph is shifted 2 units left.
The graph is shifted 2 units right.
The graph is shifted 2 units down.
What effect does replacing x with x + 2 have on the graph for the function f(x) ? f(x)=|x−3|+2
The graph is shifted 2 units up.
The graph is shifted 2 units left.
The graph is shifted 2 units right.
The graph is shifted 2 units down.
Ais the answer for your question
Step-by-step explanation:
The vertex of f(x)=|x−3|+2 is at (3, 2).
Replacing x with x+2 results in g(x) = f(x)=|(x+2)−3|+2, or
g(x) = f(x)=|x+2−3|+2, or
g(x) = f(x)=|x - 1|+2 The vertex of this graph is at (1, 2).
The effect of replacing x with x + 2 is a horizontal shift to the left, of 2 units, of the original graph.
wholesale price is the initial price before markup. retail price comes after the markup.
a price of 8 bucks that's marked up by 100% is
formula: initial price + (percent markup in fraction/decimal)(initial price)
8+(1)(8)
8+8
16
retail price is $16.
The answer is A.
When replacing the variable 'x' by 'x + 2' the graph is shifted 2 units to the left. When we replace the variable, the function changes
from
[tex]f(x) = |x - 3| + 2[/tex]
To
[tex]f(x) = |(x + 2) - 3| + 2[/tex]
[tex]f(x) = |x - 1| + 2[/tex]
And therefore the function is shifted 2 to the left.