MATHEMATICS MIDDLE SCHOOL

Please help idk this??

Answers

Answer 1

Answer:

Answer:

0.17% = 17/100

Step-by-step explanation:

Answer 2

Answer:

0.17%*100=17/100 bla bla vla

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HELLLPPP QUICK I’ll give brainliest

Answers

The second I believe

I think it's the first one because when you multiply negative and positive it's negative and because I did it without the negative sign and I got one whole but it is 4 or higher so it's about -1 or lower than that

Need help on #18 please

Answers

your bag`s weigh is 22 pound right now so you still can add 40 - 22 = 18 pounds. So you can right this inequality:
x + 22 ≤ 40
so x is the number of pound that you can add:
x ≤ 40-22
x ≤ 18 :)))
i hope this is helpful
have a nice day

If 14 counters are 1/2 then what is one?

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2 counters is the answer.

If 14 counters are 1/2, then one is 2.

What is the measure of the missing angle?66028°

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86. To find that you just add up the two given angles and subtract that by 180. All triangles angles add up to 180 degrees.

What is 584 1/4 minus 18 3/4? Please show work!

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584 1/4 minus 18 3/4 equals 565 1/2

Functions of angles, I need help

Answers

Answer:

The Third Choice

Step-by-step explanation:

In this question, we have to compare the sine of angle A and the cosine of angle B. As a review, the sine function is

$\text{sine} = \frac{\text{opposite}}{\text{hypotenuse}}$

and the cosine function is

$\text{cosine} = \frac{\text{adjacent}}{\text{hypotenuse}}$ .

For angle A, side BC is the opposite side, while side AB is the hypotenuse. [The hypotenuse of a right triangle is the side that is opposite to the 90 degree angle. In this case, AB is the hypotenuse because it is opposite of angle C, which measures 90 degrees.]

Now, we can determine the sine of angle A.

$\text{sine(A)} = \frac{\text{BC}}{\text{AB}} = (4)/(5)$ .

For angle B, side BC is the adjacent side, while side AB is the hypotenuse.

Using this information, we can determine the cosine of angle B.

$\text{cosine(B)} = \frac{\text{BC}}{\text{AB}} = (4)/(5).$

As we can see, both the sine of angle A and the cosine of angle B have the same value. In other words, they are equal to each other. Therefore, the correct answer is the third choice.

The answer is the third one

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