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Naily [24]
3 years ago
9

The measure of an angle is 78°. What is the measure of a complementary angle?

Mathematics
2 answers:
ki77a [65]3 years ago
6 0
First you need to know the definition of a complementary angle. That means that two angles add up to 90 degrees, or a right angle.

To find an angle complementary to a 78 degree angle, you need to subtract 78 from 90. 

90 - 78 = 12
ivolga24 [154]3 years ago
6 0
Complementary angles add up to 90°.
It is given that one angle is 78°.
Let the other angle be x.
Therefore x+78=90
x=90-78
x=12°
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<h3>Answer: Choice B</h3>

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This means the equation \frac{2+6x}{2}=3x+1\\\\ is the same as 1+3x=3x+1\\\\. Notice how the left and right sides are identical expressions. They both involve 3x and a 1. This means this equation has infinitely many solutions. We can rule out choice A.

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I'll skip choice B and come back

Let's move onto choice C.

The given equation \frac{15x-5}{3}=5x+4\\\\ transforms into 5x-\frac{5}{3}=5x+4\\\\ through similar steps as choice A shows.

If we were to subtract 5x from both sides, all of the x terms go away on both sides. We'd be left with the equation -\frac{5}{3}=4\\\\ which is always false, which means that the original equation is always false.

Therefore, the equation of choice C has no solutions. We consider this equation inconsistent. We rule out choice C because of all this.

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Choice D is pretty much the same as choice A even down to the conclusion of getting infinitely many solutions. The left hand side simplifies fully into the right hand side. The two sides are identical; hence, we have an identity. An identity is true for all allowed x values in the domain.

In other words, whatever x value you pick it will make the equation true. So we can rule this out because we want one solution only.

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Only choice B is left. You'll notice that after simplifying the left hand side, the x term on the left side doesn't turn into 2x. So there's no way to get the options of "infinitely many solutions" or "no solutions". Those two cases only happen when we have the same x terms on both sides.

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