What is the range of this graph

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I can’t figure out how to solve this, can someone help? 5m-12=m

The sine of a 30 degree angle is equal to the cosine of a 60 degree angle.True
False

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Answer:

The sentence is True

Step-by-step explanation:

In Geometry, there is a theorem that relation the sine angle and the cosine angle. The theorem says: The sine of any acute angle is equal to the cosine of its complement.

So, let β represent an acute angle

sin (β)=cos(90-β)

Given β=30, let it replace in the formule:

sin (30)=cos(90-30)

sin (30)=cos(60)

Done.

The answer is True.........................

Please help and thank you! (x4)

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in rectangular form the equation is

solve by substitution ( show steps)

y=3x+2

3x-y=2

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$\left\{\begin{array}{ccc}y=3x+2\n3x-y=2\end{array}\right\n\nsubstitute\n\n3x-(3x+2)=2\n3x-3x-2=2\n-2=2-FALSE\n\nAnswer:No\ solution$

$y=3x+2\n 3x-y=2\n\n 3x-(3x+2)=2\n 3x-3x-2=2\n -2=2\n x\in\emptyset \Rightarrow y\in\emptyset$

Which equation represents an exponential function that passes through the point (2, 36)?A.f(x) = 4(3)x
B.f(x) = 4(x)3
C.f(x) = 6(3)x
D.f(x) = 6(x)3

Answers

Hello,
A) 4*3^2=4*9=36
Others: 32,54,48

Arthur baked 1 7/12 dozen muffins. Nina baked 1 1/12 dozen muffins. How many dozen muffins did they bake?

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Answer:

Total number of dozen muffins they both bake is $2(8)/(12)$

Step-by-step explanation:

Given : Arthur baked $1(7)/(12)$ dozen muffins. Nina baked $1(1)/(12)$ dozen muffins.

We have to find the total number of dozen muffins did they both bake.

To find the total number of dozen muffins did they both bake is equal to number of dozen of muffins Arthur bake and number of dozen of muffins Nina bake

That is

Mathematically written as ,

Total number of dozen muffins = number of dozen of muffins Arthur bake + number of dozen of muffins Nina bake

Given : Arthur baked $1(7)/(12)$ dozen muffins

and Nina baked $1(1)/(12)$ dozen muffins.

Total number of dozen muffins = $1(7)/(12)+1(1)/(12)$