Which graph represents the function fx = √x +3-4
1 answer:
The graph of the function is shown below
<h3>Graph of functions </h3>From the question, we are to determine the graph of the given function
The given function is
f(x) = √(x+3) -4
To determine the graph of the function, we will determine some of the points on the line
When x = -3
f(x) = √(x+3) -4
f(x) = √(-3+3) -4
f(x) = √(0) -4
f(x) = -4
When x = 1
f(x) = √(x+3) -4
f(x) = √(1+3) -4
f(x) = √(4) -4
f(x) = 2 - 4
f(x) = -2
When x = 6
f(x) = √(x+3) -4
f(x) = √(6+3) -4
f(x) = √(9) -4
f(x) = 3 -4
f(x) = -1
When x = 13
f(x) = √(x+3) -4
f(x) = √(13+3) -4
f(x) = √(16) -4
f(x) = 4 -4
f(x) = 0
Using the points from above, we can then plot the graph for the function
The graph of the function is shown below
Learn more on Graph of functions here: brainly.com/question/18710159
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To apply the quadratic formula, the right side must be equal to 0.
Now you can apply the quadratic formula
to find the solution for w.
(The quadratic formula is highly unnecessary in this problem, however. You could easily divide all values by 2 to get w²-14w+49=0, which factors into (w-7)²=0, for which 7 is the only solution which puts a factor of the quadratic equal to 0.)
Now you can apply the quadratic formula
(The quadratic formula is highly unnecessary in this problem, however. You could easily divide all values by 2 to get w²-14w+49=0, which factors into (w-7)²=0, for which 7 is the only solution which puts a factor of the quadratic equal to 0.)