What is the area of the triangle?

126 km2 252 km2 222 km2 444 km2
What is the area of the triangle? 126 km2 252 - 1

Answers

Answer 1
Answer:

Answer:

222 km^2

Step-by-step explanation:

area of triangle = base * height/2

The base is 37 km. The height is 12 km.

area = (37 km * 12 km)/2

area = (444 km^2)/2

area = 222 km^2


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What equals 210 adding

Answers

100 plus 110 is 210 added up.
110+100= 210

Hoped this helped.

~Bob Ross®

How many inches are in three fourths of a yard

Answers

the answer is 27 inches. I am 90% sure of it. It is 27 because a yard has 36 inches. So you do the rule of three. 36/4*3. 36/4 is 9. 9*3=27. I hope you pass your test! :D

PLEASE HELP The ratio of boots to sandals in a shoe store is 8:3. If there are 245 more boots that sandals in the store, how many boots are there?

Answers

x - the number of boots
y - the number of sandals

The ratio of boots to sandals is 8:3.
(x)/(y)=(8)/(3) \n8y=3x \ny=(3)/(8)x

There are 245 more boots than sandals.
y+245=x \ny=x-245 \n \ny=y \n(3)/(8)x=x-245 \n(3)/(8)x-x=-245 \n(3)/(8)x-(8)/(8)x=-245 \n-(5)/(8)x=-245 \nx=-245 * (-(8)/(5)) \nx=49 * 8 \nx=392

There are 392 boots.

What is 72 tens - 12tens

Answers

Solve:-

72 tens - 12 tens
72 tens - 12 tens = 72 - 12 = 60
72 tens - 12 tens = 60 tens 

Meg wants to take tennis lessons. In the chart, four instructors are listed with what they charge. Which instructor gives the best deal?

Mark $100 for 10 hours

Rick $80 for 9 hours

Steve $75 for 8 hours

Andy $60 for 5 hours

Answers

So,

Mark wants $100 for 10 hrs., or $10/hr.

Rick wants $80 for 9 hrs., or (80)/(9) /hr. or $8.89/hr.

Steve wants $75 for 8 hrs., or $ (75)/(8) /hr. or $9.38/hr.

Finally, Andy wants $60 for 5 hrs., or $12/hr.

We can see that Rick offers the best deal, at $8.89/hr.

Mark charges $10.hour. Rick charges $8.89.hour. Steve charges $9.38/hour. Andy charges $12/hour. The best deal is to take tennis lessons from Rick.

So Rick would be the choice




Find the inverse of the following. select all that apply ​

Answers

Answer:

h^(- 1) (x) = \sqrt{(x - 8)^(3)} = (√(x - 8))^(3) = (x - 8)^{(3)/(2) }

Step-by-step explanation:

The given function is h(x) = \sqrt[3]{x^(2)} + 8 and we have to find the inverse function of this function h(x).

Now, let us assume,y = \sqrt[3]{x^(2)} + 8

y - 8 = \sqrt[3]{x^(2)}

(y - 8)^(3) = x^(2) {Cubing both sides}

⇒ x² = (y - 8)³

x = \sqrt{(y - 8)^(3) }

Therefore, the inverse function h^(- 1) (x) = \sqrt{(x - 8)^(3)} = (√(x - 8))^(3) = (x - 8)^{(3)/(2) }

So, options A, B, and D are correct. (Answer)