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Assoli18 [71]
3 years ago
6

Carson has a collection of 220 coins. How many coins represent 20% of his collection?

Mathematics
2 answers:
tatuchka [14]3 years ago
6 0

Answer:

The answer is 44

Step-by-step explanation:

If we think 1/5 of 220 is 44 which 1/5 is 20%

vesna_86 [32]3 years ago
5 0

Answer:

44

Step-by-step explanation:

Because 0.20 which is 20% multiplied by 220 is equal to 44

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RS||XZ
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3 years ago
If a and b are two angles in standard position in Quadrant I, find cos(a+b) for the given function values. sin a=15/17and cos b=
tensa zangetsu [6.8K]

The value of cos(a+b) for the angles a and b in standard position in the first quadrant is -\frac{36}{85}

We need to find the value of cos(a+b). To proceed, we need to use the compound angle formula

<h3>Cosine of a sum of two angles</h3>

The cosine of the sum of two angles a and b is given below

cos(a+b)=cos(a)cos(b)-sin(a)sin(b)

We are given

sin(a)=\dfrac{15}{17}\\\\cos(b)=\dfrac{3}{5}

We need to find sin(b) and cos(a), using the identity

sin^2(\theta)+cos^2(\theta)=1

<h3>Find sin(b)</h3>

To find sin(b), note that

sin^2(b)+cos^2(b)=1\\\\\implies sin(b)=\sqrt{1-cos^2(b)}

substituting \frac{3}{5} for cos(b) in the identity, we get

sin(b)=\sqrt{1-cos^2(b)}\\\\=\sqrt{1-\left(\dfrac{3}{5}\right)^2}=\dfrac{4}{5}

<h3>Find cos(a)</h3>

To find cos(a), note that

sin^2(a)+cos^2(a)=1\\\\\implies cos(a)=\sqrt{1-sin^2(a)}

substituting \frac{15}{17} for sin(a) in the identity, we get

cos(a)=\sqrt{1-sin^2(a)}\\\\=\sqrt{1-\left(\dfrac{15}{17}\right)^2}=\dfrac{8}{17}

<h3>Find the value of cos(a+b)</h3>

We can now make use of the formula

cos(a+b)=cos(a)cos(b)-sin(a)sin(b)

to find cos(a+b).

cos(a+b)=cos(a)cos(b)-sin(a)sin(b)\\\\=\dfrac{8}{17}\cdot\dfrac{3}{5}-\dfrac{15}{17}\cdot\dfrac{4}{5}=-\dfrac{36}{85}

Learn more about sine and cosine of compound angles here brainly.com/question/24305408

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