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Nostrana [21]
3 years ago
8

Suppose that the functions and are defined for all real numbers as follows. r(x)=3x^(2) s(x)=2x write the expressions for (r-s)(

x) and (r+s)(x) and evaluate (r*s)(-1).
Mathematics
1 answer:
nirvana33 [79]3 years ago
7 0
The expression for (r-s)(x) is found by subtracting s from r.  That difference is 3 x^{2} -2x.  The expression for (r+s)(x) is found by adding them, which is 3 x^{2} +2x.  Now we are told to evaluate (r*s)(x) which means they want us to multiply those and state the "new" expression that results.  (3 x^{2} )(2x)=6x^3.  There you go!
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svetlana [45]

Draw line a through points A and B. Draw line b through point C and parallel to line a.

Since lines a and b are parallel, <)BAC = <)B'CA and <)ABC = <)BCA'.

It is obvious that <)B'CA + <)ACB + <)BCA' = 180 degrees.

Thus <)ABC + <)BCA + <)CAB = 180 degrees.

Lemma

If ABCD is a quadrilateral and <)CAB = <)DCA then AB and DC are parallel.

Proof

Assume to the contrary that AB and DC are not parallel.

Draw a line trough A and B and draw a line trough D and C.

These lines are not parallel so they cross at one point. Call this point E.

Notice that <)AEC is greater than 0.

Since <)CAB = <)DCA, <)CAE + <)ACE = 180 degrees.

Hence <)AEC + <)CAE + <)ACE is greater than 180 degrees.

Contradiction. This completes the proof.

Definition

Two Triangles ABC and A'B'C' are congruent if and only if

|AB| = |A'B'|, |AC| = |A'C'|, |BC| = |B'C'| and,

<)ABC = <)A'B'C', <)BCA = <)B'C'A', <)CAB = <)C'A'B'.

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3 years ago
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vladimir2022 [97]

Answer:

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(hope this helps :P)

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