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frosja888 [35]
3 years ago
10

Tate the order and type of each transformation of the graph of the function

Mathematics
1 answer:
klasskru [66]3 years ago
6 0

Answer:

left 1 unit, reflection about the x-axis, up 1 unit

Step-by-step explanation:

This is a cubic that has been moved left 1 unit because of the (x+1)^3 part.

It also has been moved up one unit because of the plus 1 on the outside of the cube.

There has also been a reflection across the x-axis because of the -1 in front of the -(x+1)^3 part.

In general, g(x-h)+k means:

1) the function g has been moved right (if h is positive) or moved left (if h is negative).

2) the function g has been moved up (if k is positive) or down (if k is negative)

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Answer:

for the second one,

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therefore 9>3

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To buy a car, Devin puts in a down payment of $2000 and pays $300 per month in installments. Write an equation describing this p
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Answer:

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your equation is:  y=300x+2000

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3 0
3 years ago
Please help!!! Will mark brainlist
Lisa [10]

Answer:

Not a Solution

Step-by-step explanation:

We are given two inequalities which are

y ≤ x -4                        .............(i)

-x+3y>-4                       ............(ii)

Also we are given an ordered pair which is (5, 1/3)

Now from this order pair we see that

x = 5 and y = 1/3

Because in an ordered pair the first element represents the x value while the second value represent the y value

Now to find whether this order pair satisfies the given inequality or not we have to plugin the values of x and y in both inequalities separately and see whether it satisfies the in equality or not

Taking First inequality:

which is

y ≤ x -4

Putting x = 5 and y = 1/3 in inequality

it becomes

\frac{1}{3} ≤ 5 -4

\frac{1}{3} ≤ 1             ∵ which is true

So this inequality holds the order pair

Taking second inequality:

which is

-x+3y> -4

Putting x = 5 and y = 1/3 in inequality

it becomes

-5+\frac{1*3}{3} >  -4

-5+1 >-4        

-4>-4                            ∵ which is false because - 4 = - 4

So this inequality does not holds the order pair

So the order pair is not solution of the given inequalities because of the reason that second inequality is not satisfied

4 0
2 years ago
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