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adell [148]
4 years ago
8

PLZ HELP FAST WILL GIVE BRAINLIEST!!!

Mathematics
2 answers:
Vinvika [58]4 years ago
7 0
Height = <span>{16, 17, 14, 18, 20, 16, 18, 17}
           = </span>{14, 16<span><span><span>, 16, </span>17, </span>17, 18, 18, 20}

</span>Mean height = (14+16+16+17+17+18+18+20)/8 = 136/8 = 17 inches

Median height = (17+17)/2 = 17 inches

Hope it helps!
defon4 years ago
3 0
The answer is going to be 12.9 and the median height will be 16.5 hope that helped
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mr_godi [17]

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See proof below

Step-by-step explanation:

Let r=\frac{w+z}{1+wz}. If w=-z, then r=0 and r is real. Suppose that w≠-z, that is, r≠0.

Remember this useful identity: if x is a complex number then x\bar{x}=|x|^2 where \bar{x} is the conjugate of x.

Now, using the properties of the conjugate (the conjugate of the sum(product) of two numbers is the sum(product) of the conjugates):

\frac{r}{\bar{r}}=\frac{w+z}{1+wz} \left(\frac{1+\bar{w}\bar{z}}{\bar{w}+\bar{z}}{\right)

=\frac{(w+z)(1+\bar{w}\bar{z})}{(1+wz)(\bar{w}+\bar{z})}=\frac{w+z+w\bar{w}\bar{z}+z\bar{z}\bar{w}}{\bar{w}+\bar{z}+\bar{w}wz+\bar{z}zw}=\frac{w+z+w+|w|^2\bar{z}+|z|^2\bar{w}}{\bar{w}+\bar{z}+|w|^2z+|z|^2w}=\frac{w+z+\bar{z}+\bar{w}}{\bar{w}+\bar{z}+z+w}=1

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Step-by-step explanation:

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