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deff fn [24]
3 years ago
6

Which triangle(s) are similar to ABC?

Mathematics
1 answer:
Harlamova29_29 [7]3 years ago
8 0
Triangle MNP

Sorry if I’m wrong but I think that’s the one
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A 12-foot ladder rests against the side of a house. The base of the ladder is 3 feet away from the side of the house. How high a
allochka39001 [22]
This is a problem for the Pythagorean Theorem: a² + b² = c², where a, b, and c are the three sides of the triangle, and c is the hypotenuse. The hypotenuse of a triangle is the side across from the 90 degree angle.

In this case, the hypotenuse, c, is 12, because the ladder is 12 feet long (and is the side across from the 90 degree angle created by the ground and the side of the house). You have one of the other sides (3 feet), so you can find the last side by plugging in the numbers:

a^2+b^2=c^2\\3^2+b^2=12^2\\9+b^2=144\\b^2=135\\\sqrt{b^2}=\sqrt{135}\\b\approx11.6 ft
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4 years ago
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Igoryamba
311(1.50)+.50x=385.50

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What are the factors of 2(x^2+4x+21)
Keith_Richards [23]

Answer:

that equation isn't factorable

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3 years ago
1=4 2=7 3=10 what does 10 equal
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32 bceach one is plus 3
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4 years ago
Which expression is a difference of cubes? 9w^33-y^12 18p^15-q^21 36a^22-b^16 64c^15- a^26
LiRa [457]

we know that

A polynomial in the form a^{3}-b^{3} is called adifference of cubes. Both terms must be a perfect cubes

Let's verify each case to determine the solution to the problem

<u>case A)</u> 9w^{33} -y^{12}

we know that

9=3^{2} ------> <u>the term is not a perfect cube</u>

w^{33}=(w^{11})^{3} ------> the term is a perfect cube

y^{12}=(y^{4})^{3} ------> the term is a perfect cube

therefore

The expression 9w^{33} -y^{12} is not a difference of cubes because the term 9 is not a perfect cube

<u>case B)</u> 18p^{15} -q^{21}  

we know that

18=2*3^{2} ------> <u>the term is not a perfect cube</u>

p^{15}=(p^{5})^{3} ------> the term is a perfect cube

q^{21}=(q^{7})^{3} ------> the term is a perfect cube

therefore

The expression 18p^{15} -q^{21} is not a difference of cubes because the term 18 is not a perfect cube

<u>case C)</u> 36a^{22} -b^{16}

we know that

36=2^{2}*3^{2} ------> <u>the term is not a perfect cube</u>

a^{22} ------>  <u>the term is not a perfect cube</u>

b^{16} ------> <u>the term is not a perfect cube</u>

therefore

The expression 36a^{22} -b^{16} is not a difference of cubes because all terms are not perfect cubes

<u>case D)</u> 64c^{15} -a^{26}

we know that

64=2^{6}=(2^{2})^{3} ------>  the term is a perfect cube

c^{15}=(c^{5})^{3} ------>   the term is a perfect cube

a^{26} ------> <u>the term is not a perfect cube</u>

therefore

The expression 64c^{15} -a^{26} is not a difference of cubes because the term a^{26} is not a perfect cube

I'm adding a new case so I can better explain the problem

<u>case E)</u> 64c^{15} -d^{27}

we know that

64=2^{6}=(2^{2})^{3} ------>  the term is a perfect cube

c^{15}=(c^{5})^{3} ------>   the term is a perfect cube

d^{27}=(d^{9})^{3} ------>  the term is a perfect cube

Substitute

64c^{15} -d^{27}=((2^{2})(c^{5}))^{3}-(d^{9})^{3}

therefore

The expression 64c^{15} -d^{27} is a difference of cubes because all terms are perfect cubes



5 0
3 years ago
Read 2 more answers
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