The function g(x) = 3x2 − 12x + 7 written in vertex form is g(x) = 3(x − 2)2 − 5. What is the vertex of g(x)?(−6, −5)

(−2, −5)

(2, −5)

(6, −5)

Answers

Answer 1

Answer: Hello,

Answer C (2,-5)

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Rhian sat a Maths test and an English test. In the Maths test she scored 14/17. In the English test she scored 31/39

I need help with this.

Answers

D
B
A
C
this is the order of what I think is the best answer

Your answer is d. I hope this helped

hi hope you are well can someone give the answers will mark as brainliest as soon as I am done with this assignment

Answers

Answer:

41) 10

42) 65

43) 26

44) 33

45)65

41.)10

42.) 65

43.)26

44.)33

45.)65

hoped that helped:)

If it takes Maddox 7.5 hours to drive 375 miles, how far could he drive in 3 hours at the same rate?

Answers

Answer:

150 miles

Step-by-step explanation:

We can use ratios to solve

375 miles x miles

------------- = --------------

7.5 hours 3 hours

Using cross products

375 * 3 = 7.5 x

1125 = 7.5x

Divide each side by 7.5

1125/7.5 =x

150 x

Answer:

150 miles

Step-by-step explanation:

375 divided by 7.5 is 50

50 time 3 is 150

Determine the area of triangle ABC with AC =5cm and height DB =30mm

Answers

The answer to the question is 75mm^2 because the formula is half base multiplied by height

Find the input (x) of the function y=3x - 7 if the output (y) is 5

Answers

The input(x) of the function should be 4.

Calculation of the input:

Since the function is y=3x - 7 and the output (y) is 5

So,

y = 3x - 7

5 = 3x - 7

12 = 3x

x = 4

Therefore, we can conclude that The input(x) of the function should be 4.

Learn more about function here: brainly.com/question/24448736

Hello there,

The following question is asking for us to determine the x value if the y value is 5.

In order for us to solve this we start by plugging in 5 for the y value:

5 = 3x - 7

Now we add 7 to both sides:

12 = 3x

Then we divide both sides by 3:

4 = x

Therefore, when the output is 5 the input has to be 4.

Hope I helped,

Amna

Katalin drove 210 miles on her vacation. She drove an average of 1.4 times faster on the second 105 miles of her trip than she did on the first 105 miles of her trip. Which expression represents the time she spent driving? Let x = her speed on the first half of the trip.A. 180x

B. 360 divided by x.

C. 252 divided by x.

D. 180 divided by x.