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amm1812
4 years ago
6

PLZ PLZ HELP!!!!!! The expression cos(A+pi) - sin(A + pi) can be simplified to

Mathematics
1 answer:
artcher [175]4 years ago
3 0
Sin(A+B) = SinACosB + CosASinB
Cos(A+B) = CosACosB - SinASinB

Note pi is taken as pi radians = 180 degrees.    Cospi = Cos180 = -1.
                                                                                       Sinpi  = Sin 180 = 0

Cos(A+pi) = CosACospi - SinASinpi =  (CosA) * (-1) - (SinA) *(0) = -CosA.
Sin(A+pi) = SinACospi + CosASinpi  =  (SinA)* (-1) + (CosA) * (0) = -SinA.

Cos(A+pi) - Sin(A+pi) = -CosA - -SinA = -CosA + SinA = SinA  - CosA.

Answer = (a).

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Step-by-step explanation:

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6. Simplify.<br> (142)5 - 1410<br> A. 14<br> B.1<br> O C. 143<br> OD. 14-3
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5 0
3 years ago
Plz I NEEEEED HELP NOWWWW PLZ PLZ PLZ
Liula [17]
<h2>○=> <u>Correct option</u> :</h2><h2>\color{hotpink}\bold{ (a) \: 130}</h2><h3>○=> <u>Steps to derive correct option</u> :</h3>

Angle (p+7)° and angle (3p+1)° are a linear pair so their sum will be equal to 180°.

Which means :

=\tt 3p + 1 + p + 7 = 180

Let us solve that equation to find the value of p and the two angles :

=\tt 3p + 1 + p + 7 = 180

=\tt 3p + p + 1 + 7 = 180

=\tt 4p + 8 = 180

= \tt4p = 180 - 8

= \tt4p = 172

=\tt p =  \frac{172}{4}

\hookrightarrow \tt  \color{plum}p = 43

Thus, value of p = 43

Measure of angle (p+7)° :

=\tt 43 + 7

\tt\color{plum}angle \: (p + 7)° =\tt 50°

Measure of angle (3p+1)° :

=\tt 43 \times 3 + 1

= \tt129 + 1

\tt\color{plum}angle \: (3p + 1)° = 130°

Thus, the measure of the larger angle = 130°

Therefore, the correct option is <em>(a) 130</em>

3 0
3 years ago
How did I get this????
hjlf
Basically get the total before discount and multiply it by the percentage so 12•0.15=1.8
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3 years ago
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Aloiza [94]

Answer:

4th option

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Since the triangles are similar then the ratios of corresponding sides are in proportion, that is

\frac{12}{8} = \frac{15}{x-4}

8 0
2 years ago
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