If you shift the quadratic parent function f(x))=x^2right 12 units what is the equation o the new function

Answers

Answer 1

Answer:

hmm

the question doesn't look clear

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All paper money in the United States is the same size no matter what the value is. Paper money has an area of about 15.86 square inches and a length of about 6.1 inches. What is the width of paper money?inches

Answers

Your answer is about 2.6 inches. I hope I did this right because I want to help

Matt has 4 red balloons,3 green ones,2 yellow ones.What fraction of his balloons are red?

Answers

Answer:

4/9

Step-by-step explanation:

There are

4+3+2 = 9 balloons

The fraction that are red = red balloons/ total balloons

fraction red = 4 red/9 total

4/9

11.Can 90 degree, 90degree and 20 degree form a triangle? *1 pointyesnosometimesnone of theseâ€‹

Answers

Final answer:

Angles of a triangle always add up to 180 degrees. The given angles (90, 90, 20 degrees) give a total of 200 degrees, hence they cannot form a triangle.

Explanation:

In order for three angles to form a triangle, they must satisfy the triangle inequality theorem, which states that the sum of the measures of any two angles in a triangle must be greater than the measure of the third angle.

In this case, you have angles measuring 90 degrees, 90 degrees, and 20 degrees. Let's apply the theorem:

1. Angle 1: 90 degrees

2. Angle 2: 90 degrees

3. Angle 3: 20 degrees

Now, let's check if these angles satisfy the triangle inequality theorem:

- Angle 1 + Angle 2 = 90 degrees + 90 degrees = 180 degrees

- Angle 3 = 20 degrees

According to the theorem, the sum of any two angles must be greater than the measure of the third angle. However, in this case, the sum of Angle 1 and Angle 2 (180 degrees) is not greater than Angle 3 (20 degrees). Therefore, these angles do not satisfy the triangle inequality theorem.

So, the answer is "no," 90 degrees, 90 degrees, and 20 degrees cannot form a triangle because they do not satisfy the triangle inequality theorem.

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Answer:

no. never.

Step-by-step explanation:

total internal angles of a triangle sum to 180. 90 + 90 is 180 so no, you cannot have a triangle with sides 90 90 and 20. it is possiblw to have 90 45 and 45 though

2/5(z+1)=y solve for z

Answers

Solving for z, we get → z = $(5y -2)/(2)$ .

We have the following equation -

$$y = (2)/(5) (z+1)$

We have solve for z.

Solve for x : $ax + \pi = \beta x$

Solving this we will get -

βx - ax = $\pi$

x(β - a) = $\pi$

x = $(\pi )/(\beta -a)$

According to the question, we have -

⇒ $$y = (2)/(5) (z+1)$

⇒ 5y = 2(z + 1)

⇒ $(5y)/(2)$ = z + 1

⇒ z = $(5y)/(2)$ - 1

⇒ z = $(5y -2)/(2)$

Hence, after solving for z, we get → z = $(5y -2)/(2)$

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$(2)/(5) (z+1)= y \n \n (2(z+1))/(5) = y \n \n 2(z + 1) = y * 5 \n \n 2(z + 1) = 5y \n \n z + 1 = (5y)/(2) \n \n z = (5y)/(2) -1 \n \n Answer: \fbox {z = 5y/2 - 1}$

A party hat has a volume of 75 cubic inches . If the radius is 5 inches , what is the height of the party hat?

Answers

The height of the party hat is 2.63 inches.

Given that,

A party hat has a volume of 75 cubic inches.

If the radius is 5 inches,

We have to determine,

What is the height of the party hat?

According to the question,

A party hat has a volume of 75 cubic inches.

If the radius is 5 inches,

The volume of the cone is determined by the formula,

$\rm v = \pi r^2(h)/(3)$

Then,

The height of the party hat is,

$\rm v = \pi r^2(h)/(3)\n\n75 = \pi* (5)^2 * (h)/(3)\n\n75 = 25 * (22)/(7) * (h)/(3)\n\n75 = 25 * 1.14 * h\n\n75 = 28.5 * h\n\nh = (75)/(28.5)\n\nh =2.63$