The Cauchy-Schwarz inequality says that if a = (a1,.…, an) and b = (b1,..., b,) are two vectors in R", then Jā - õ| < |||- In this exercise you will give a proof of this inequality using multivariable calculus. (a) Assume that the inequality is true for all 5 e R" with ||õ|| = 1. Deduce from this that the inequality must then be true for all be R".

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A: given number of people probability 1 0.25 2 0.32 3 ? 4 ? 5 0.07 6 0.03 7+ 0.01…

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A:

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A: Given graph is a straight line so

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A:

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Q: Solve 5m - 9> 2m + 3

A:

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A: GIVEN: 6 - x - x2  if x ≤ 32x - 5         if x &gt; 3

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A: The series diverges.

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A: Given,            us = -rtv

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A: The given equation is as follows.

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A:

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A: Given,

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Q: 16 a

A: topic - similar triangles

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A: Consider the provided graph,

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A: Given that: The table ,

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A: Solve for x 6 = 7+x-4

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A: From the given function: plot  f(x)=3 from -∞&lt;x≤-2 plot  f(x)=-2x-1 from x&gt;-2  to x≤1   x…

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A:

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A:

Q: solve  (x+2)2=16 x=

A:

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A:

Q: olve accordingly

A: we can see that the graph touches at 4 places on the x-axis.

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A: 1,2,3....,23,24,25 are called element of set S.  Hence, set S has 25 element which mean n(S) = 25…

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A: Given:       y&gt;12x−1y&lt;−4x−2