Mark as brainlest ?
Step-by-step explanation:
Mark as brainlest ?
Step-by-step explanation:
Step-by-step explanation:
Find the equation of the transformed logarithm as
For the point (-2,0):
For the point (2,-2):
Solve the system of equations:
Then
The equation of the function is
f(x)=log(5x)
We want the curve to pass through (5,-2)
We can move the curve along the plot adding something in the formula. Let’s call that z.
You can put z in different parts of the formula and still find a z value that makes it pass through the point (5,-2). I will choose to put it inside the log:
f(x)=log(5x+z)
f(5)=-2
log(5*5+z)=-2
log(25+z)=-2
10^-2 = 25+z
10^-2 – 25 = z
z=1/100-25 = 1/100-2500/100=-2499/100 = -24.99
Let’s verify:
f(5)= log(5*5-24.99)=-2
So the formula: f(x)=log(5x-24.99) passes through the point (5,-2)
It is f(x + 4) + 2. I just took the test and that was the answer.
Step-by-step explanation:
PLEASE MARK ME AS BRAINLIEST
It is f(x + 4) + 2. I just took the test and that was the answer.
We know the graph of the parent function will pass through the point (1, 0). If that is the point that is transformed, it is shifted 5 to the left and 5 up. The appropriate choice is
... f(x + 5) + 5
_____
The graph has an infinite number of points, any one of which can be transformed to the given point. There are an infinite number of transformations that will satisfy the problem requirements. However, only one of those listed will do so.
It will provide an instant answer!