Create a graph of the combined function h(x) = f(x)/ g(x) in which f(x) = x - 6 and g(x) = x + 6.On your graph, show the graphs of f(x) and g(x) also.

Answers

Answer 1

Answer:

Answer:

In the picture attached the graph of h(x) = f(x)/ g(x) = (x - 6)/(x + 6) is shown. Notice that there is no h(x) for x = -6. The graph was made with a computer software

f(x) = x - 6 and g(x) = x + 6 are also included. These two functions are continuous for all real numbers, despite that h(x) is not continuous in x = -6

Answer 2

Answer: The Graphs of tan, cot, csc, sec. ... The graphs of y = tan(x) and y = cot(x) have the same x-values for y-values of 1 and ...

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yvonne has a goal of buying a brand new home within a year. she’s afraid that she will be unable to save the money that she needs for a down payment. which of the following should not be part of yvonne’s plan for achieving her goal of buying a home?

Answers

B. borrow the money for the down payment and pay it back later

Answer:

The correct option is B.

Step-by-step explanation:

If she borrowing money from somewhere else will increase pressure on her financially as she will have to pay the amount of interest along with the principle amount that she is borrowing.

This can result in increasing the pressure on her mentally and financially.

Rest all the other options will motivate her to save money for the house she wants to have without putting her into any kind of pressure.

Therefore the correct option is B.

Two of the greatest Greek mathematics were Archimedes (287-212 B.C) and Pythagoras (569-500 BC).A. Express the year of Archimedes'birth as a negative number
B.Express the year of Pythagoras' birth as a negative number.
C. How many years apart were they born?My answers was as followed and it was wrongA.-75B.-69C.6

Answers

The years apart that they were born is 282

How to express their years as a negative number?

Archimedes' birth year

We have the year range to be:

(287-212 B.C)

In the above years, the year of birth is:

287

As a negative number, we have;

-(-287)

Hence, Archimedes'birth as a negative number is -(-287)

Pythagoras' birth year

We have the year range to be:

(569-500 BC).

In the above years, the year of birth is:

569

As a negative number, we have;

-(-569)

Hence, Pythagoras 'birth as a negative number is -(-287)

The years apart that they were born

This is the difference between their birth years.

So, we have:

Years = -(-569) - -(-287)

Evaluate

Years = 282

Hence, the years apart that they were born is 282

Read more about mathematical statements at:

brainly.com/question/9048478

#SPJ6

Archimedes (287-212 B.C) --> - 287 birth year

Pythagoras (569-500 BC) ---> - 569 birth year

569 - 287 = 282 as years apart of their birth years

Justin wants to buy a new bike that costs $115. He has $40 and plans tosave $15 each week. What is the equation the represents this situation.

Answers

15x+40=115

15x means 15 per week solve for x if you want to know how many weeks 40 is what he has only once

The peak value of sinusoidal ac current of 4.78rms is a. 5.45 amp b. 6.76 amp c. 4.56 amp d. 4.78 amp

Answers

Answer:

To find the peak value of a sinusoidal alternating current given its RMS (Root Mean Square) value, you can use the relationship between peak value and RMS value for a sinusoidal waveform.

The relationship is given by:

Peak Value = RMS Value * √2

In this case, the RMS value is 4.78 amp. Plugging this into the equation, we get:

Peak Value = 4.78 amp * √2 ≈ 6.76 amp

Therefore, the correct answer is option b) 6.76 amp.

On this chapter quiz for this course you can study for up to four hours If you don't study at all you will get a 70. One hour would give you an 80, the second hour increased your score to 89, the third to 92. If you studied the fourth hour your score would be 87. In which hour did diminishing returns set in? a. The second because your gain is less than the previous hour. b. The fourth because you had a drop in points in this hour. c. The third because your score peaked there. d. The first because the score was the lowest of the studying options.