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soldier1979 [14.2K]
3 years ago
8

I LITERALLY forgot this.it's nonlinears and linear..

Mathematics
2 answers:
poizon [28]3 years ago
8 0
1^{st} \ line: \begin{cases} x = -2, \\ y = 5 \cdot (-2) +1 = -9. \end{cases} \newline

2^{nd} \ line: \begin{cases} x = -1, \\ y = 5 \cdot (-1) +1 = -4. \end{cases} \newline

3^{rd} \ line: \begin{cases} x = 0, \\ y = 5 \cdot 0 + 1 = 1. \end{cases} \newline

4^{th} \ line: \begin{cases} x = 1, \\ y = 5 \cdot 1 + 1 = 6. \end{cases} \newline

5^{th} \ line: \begin{cases} x = 2, \\ y = 5 \cdot 2 + 1 = 11. \end{cases}
stellarik [79]3 years ago
7 0
X side
-2
-1
0
1
2

y side
-9
-4
1
6
11

I would say it would be nonlinear
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When Θ = 5 pi over 6, what are the reference angle and the sign values for sine, cosine, and tangent? Θ' = negative pi over 6; s
timama [110]

Answer:

Option C is correct.

Step-by-step explanation:

\theta=\frac{5\pi }{6}

We need to find reference angle and signs of sinФ, cosФ and tanФ

We know that \theta=\frac{5\pi }{6}radians is equal to 150°

and 150° is in 2nd quadrant.

So, Ф is in 2nd quadrant.

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The reference angle Ф' is found by: π - Ф

=> Ф = 5π/6

so, Reference angle Ф' = π - 5π/6

Ф' = 6π - 5π/6

Ф' = π/6

So, Option C Θ' = pi over 6; sine is positive, cosine and tangent are negative is correct.

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3 years ago
A plane intersects both nappes of a double-napped cone but does not go through the vertex of the cone. What conic section is for
lisabon 2012 [21]
<span>When a plane intersects both nappes of a double-napped cone but does not go through the vertex of the cone, the conic section that is formed by the intersection is a curve known as hyperbola. 
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3 years ago
WORTH ALL MY POINTS PLEASE HELP
kari74 [83]

9514 1404 393

Answer:

  (a)  = 7 +3·5

Step-by-step explanation:

The given expression evaluates to ...

  6 +2^4 = 6 +16 = 22

The offered choices evaluate to ...

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  4·10^3 +96 = 4·1000 +96 = 4096

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4 0
2 years ago
Solve the problem 4y+3=19 using mental math​
Liula [17]

Answer:

y=4

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4y + 3 =19

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6 0
4 years ago
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Please someone help me to prove this. ​
dem82 [27]
<h3><u>Answer</u> :</h3>

We know that,

\dag\bf\:sin^2A=\dfrac{1-cos2A}{2}

\dag\bf\:sin2A=2sinA\:cosA

<u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u><u>_</u>

<u>Now, Let's solve</u> !

\leadsto\:\bf\dfrac{sin^2A-sin^2B}{sinA\:cosA-sinB\:cosB}

\leadsto\:\sf\dfrac{\frac{1-cos2A}{2}-\frac{1-cos2B}{2}}{\frac{2sinA\:cosA}{2}-\frac{2sinB\:cosB}{2}}

\leadsto\:\sf\dfrac{1-cos2A-1+cos2B}{sin2A-sin2B}

\leadsto\:\sf\dfrac{2sin\frac{2A+2B}{2}\:sin\frac{2A-2B}{2}}{2sin\frac{2A-2B}{2}\:cos\frac{2A+2B}{2}}

\leadsto\:\sf\dfrac{sin(A+B)}{cos(A+B)}

\leadsto\:\bf{tan(A+B)}

5 0
3 years ago
Read 2 more answers
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