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Mashutka [201]
4 years ago
6

in triangle ABC , angle C =90 degree , and triangle ABC is isosceles prove that AB square = AC square

Mathematics
1 answer:
LuckyWell [14K]4 years ago
3 0

Answer:

f Trump and if you don't think sosooo then ur sus and he is racist and a creep and wants to f his daughter so f him

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The cost y (in dollars) to rent a lane at the bowling alley is proportional to the number x of hours that you rent the lane. It
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Answer:

a) y = 9x

b) For every increase of 1 hour the price to rent the lane increases by $9.

c) $27

Step-by-step explanation:

a) Since it costs $18 for 2 hours we can infer that for every 1 hour it costs $9.

So, the equation would look like this:

y = 9x

b) In this context, for every increase of 1 hour the price to rent the lane increases by $9. Like the question gave us, the price for 2 hours cost $18.

c) Plug 3 into the equation:

y = 9(3)

y = 27

Therefore, it costs $27 to rent the lane for 3 hours.

<em>I hope this helps!!</em>

<em>- Kay :)</em>

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3 years ago
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1.)
Old Number:35
New Number:45

Now, subract the new number(45) from the old number. (35)

45-35 is 10. Now divide the old number (35) by 10. 
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2.) Old: s (students)
     New: 36,750

Do 100+5 (Addition because we do not know what the old number is.) 100+5 is 105. Move decimal over twice and you get 1.05. Multiply 36,750 by 1.05.
There were 38,587.5 kids last year.


3.)Since the discount is 15% off, do 100-15=85. Now, move the decimal over from the percent, and that makes that .85. Now multiply 50x.85. You get 42.5, or $42.50. Now the coupon is 10%, So subtract 100-10, giving you 90. Now move the decimal over. .90. Multiply 42.5 (or 42.50) by .90. You get 38.25. You do have enough money.

4.) Subtract 100-15, giving you 85. Move decimal over from percent. .85.
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3 years ago
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I think it’s 25 and two half’s
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Natasha_Volkova [10]

Answer:

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Step-by-step explanation:

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Point B(5, -6, -1) is translated using the transformation (x - 2, y + 3, z + 1). What are the coordinates of B´?
denpristay [2]
   
B(5 - 2, -6 + 3, -1 + 1) = B(3, -3, 0)



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