Let f be the linear function (in blue) and let g be the parabolic function (in red) below. I have already tried 0,2,-1 and none of them work for the g o g(2) one and I'm soo confused. Please help!
Let f be the linear function (in blue) and let - 1

Answers

Answer 1
Answer:

Based on the graph of the linear function (in blue) and parabolic function (in red), the corresponding output values include the following;

(f∘g)(2) = -1.

(g∘f)(2) = 1.

(f∘f)(2) = 0.

(g∘g)(2)= 4.

(f + g)(4) = 7.

(f/g)(2) = DNE.

What is a function?

In Mathematics and Geometry, a function composition is an operation (∘) that combines two functions f(x) and g(x), in order to produce a composite function h(x) = (g∘f)(x), such that h(x) = g.

In this exercise, we would determine the corresponding output values for each of the composite functions by using the substitution method as follows;

(f∘g)(2) = f(g(2))

f(g(2)) = f(0)

f(0) = -1.

Part 2.

(g∘f)(2) = g(f(2))

g(f(2)) = g(1)

g(1) = 1.

Part 3.

(f∘f)(2) = f(f(2))

f(f(2)) = f(1)

f(1) = 0.

Part 4.

(g∘g)(2) = g(g(2))

g(g(2)) = g(0)

g(0) = 4.

Part 5.

(f + g)(4) = f(4) + g(4)

f(4) + g(4) = 3 + 4

f(4) + g(4) = 7.

Part 6.

(f/g)(2) = f(2)/g(2)

f(2)/g(2) = 1/0

f(2)/g(2) = DNE.

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Answer 2
Answer:

Step-by-step explanation:

g(g(2))

= g(0)

= 4


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Solve the equation for
X-7=13

Answers

Answer:

x = 20

Step-by-step explanation:

Isolate x by adding 7 to both sides:

x = 20

What is 6/12 = 12/ blank

Answers

Answer: 12/24

Step-by-step explanation: 6/12 = 1/2 = 12/24

12/24 they are both half

Sketch and shade the region in the xy-plane defined by the equation or inequalities. |x| < 7 and |y| < 2

Answers

Answer:

Here we have:

IxI < 7

This also can be written as:

-7 < x < 7

and:

IyI < 2.

As above, we can write this as:

-2 < y < 2.

Then the graph of this region will be a rectangular area, where the perimeter is a dashed line (because here we use the strictly smaller or strictly larger symbols)

Such that the vertical component goes from -2 to 2, and the horizontal component goes from -7 to 7.

The area would be the area inside that rectangle, where i did not shade it so it is easier to read.

Final answer:

To sketch and shade the region defined by the inequalities |x| < 7 and |y| < 2, identify the boundaries and sketch the rectangle, shading the region within it.

Explanation:

To sketch and shade the region defined by the inequalities |x| < 7 and |y| < 2, we first identify the boundaries of the region. The inequalities |x| < 7 and |y| < 2 represent lines parallel to the x-axis and y-axis, respectively. The region is bounded by these lines and lies within the rectangle with vertices (-7, -2), (-7, 2), (7, -2), and (7, 2). We sketch the rectangle and shade the region within it.

Learn more about Sketching and shading region in the xy-plane here:

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Solve 6y + 2x = 14 for x.

Answers


X= 7-3y

X has to be on one side

6y+2x =14
2x= 14-6y
X= 7-3y

Now we can plug that into the original equation (check)

6y + 2(7-3y)
6y+ 14-6y
14=14

X= 7-3y

Hope this helps!

Write the equation for the line that passes through (-5, -4) and (3, 12)

Answers

Answer:

y=2\,x+6

Step-by-step explanation:

Start by finding the slope of the segment that joins the two given points, using the slope formula:

slope=(y_2-y_1)/(x_2-x_1) =(12-(-4))/(3-(-5)) =(16)/(8) =2

Now, you can write the general equation of the line in slope-intercept form as:

y=m\,x+b\ny=2\,x+b

and find the line's y-intercept (b) by using either one of the given points - for example (3, 12):

y=2\,x+b\n12=2\,(3)+b\n12=6+b\nb=6

Therefore, the equation of the line is:

y=2\,x+6

Answer:

I believe it is y=2x+6.

Find atleast 5 numbers between 1/2 and 1/3

Answers

0.4 0.345 0.429 0.377 0.448