If a student spent a total of $83 on tickets ,how many tickets did he buy.? using this funtion below "c=24.50t 9.50

Answers

Answer 1

Answer: 83=24.50(x)+9.50
83.00-9.50=73.50=24.50x
73.50/24.50=x
x=3 tickets
Your welcome =)

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1. Calculate. Use the method you prefer. Check your answer using the inverse operation. a. 2014 ÷ 17 b. 3716 22 d. 1 168 ÷ 16 c. 4 691 ÷ 13 g. 5 186 ÷ 21 e. 9 603 27 f. 7 834 ÷ 19 h. 6 437 14 mo C.

Answers

the solutions are for: a. 118 with a remainder of 10, b. 169 with a remainder of 10.

What about others and what is remainder?

a. 2014 ÷ 17 = 118 with a remainder of 10

Check: 118 x 17 + 10 = 2014

b. 3716 / 22 = 169 with a remainder of 10

Check: 169 x 22 + 10 = 3716

c. 4 691 ÷ 13 = 361 with a remainder of 8

Check: 361 x 13 + 8 = 4691

d. 1 168 ÷ 16 = 73

Check: 73 x 16 = 1168

e. 9 603 / 27 = 355 with a remainder of 18

Check: 355 x 27 + 18 = 9603

f. 7 834 ÷ 19 = 411 with a remainder of 5

Check: 411 x 19 + 5 = 7834

g. 5 186 ÷ 21 = 247 with a remainder of 19

Check: 247 x 21 + 19 = 5186

h. 6 437 / 14 = 459 with a remainder of 1

Check: 459 x 14 + 1 = 6437

Therefore, the answers are:

a. 118 with a remainder of 10

b. 169 with a remainder of 10

c. 361 with a remainder of 8

d. 73

e. 355 with a remainder of 18

f. 411 with a remainder of 5

g. 247 with a remainder of 19

h. 459 with a remainder of 1

In arithmetic, the remainder is the amount left over after performing a division operation when one number is divided by another.

For example, when you divide 17 into 2014, you get 118 with a remainder of 10. This means that 17 goes into 2014 exactly 118 times, with 10 left over. The remainder is always less than the divisor and indicates how much is left after dividing the dividend as equally as possible by the divisor.

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Somebody please help ASAP!!!!

Answers

If you are removing the opposites the answer would be 4n^2

The answer is 16n. Your welcome.

I don't know what to do

Answers

ok so I will tell answers from left to right column (1st column is leftmost, 4th column is rightmost)

1st collumn is starting with 4 and going up by 4 each time so the blanks in the first column are 4,8,20

2nd collumn is starting with 11 and going up by 11 each time so the blanks in the second column are 11, 33

3rd column is staring with 5 and going up by 5 every time so the blanks in the third column are 5,10,20

4th column is starting with 7 and going up by 7 every time so the blanks in the fourth column are 7, 28, 42

the ratios are
part 1. 4:11
part 2. 5:7

In a right triangle, angle C measures 40. the hypotenuse of the triangle is 10 inches long. what is the approximate length of the side adjacent to angle C

Answers

In a right triangle, we know that we have one angle that is 90 degrees. In order to calculate the length of the adjacent side we have to use the cosine function of angle C which will give us the adjacent side length. The cosine function is: adjacent/hypotenuse = cos (40). We know the hypotenuse length is 10, so the equation is now adjacent/10 = cos (40). Solving for adjacent length we get 7.66 inches.

The approximate length of the side adjacent to angle $C$ is $\boxed{{\mathbf{7}}{\mathbf{.66 inches}}}$ .

Further explanation:

The cosine ratio can be expressed as,

$\cos\theta=\frac{{{\text{base}}}}{{{\text{hypotenuse}}}}$

Here, base is the length of the side adjacent to angle $\theta$ and hypotenuse id the longest side of the right angle triangle.

The length of side opposite to angle $\theta$ is perpendicular that is used for the sine ratio.

Step by step explanation:

Step 1:

The observed right angle from the given information is attached.

First determine the hypotenuse and the base of the triangle.

The side $BC$ is adjacent to angle $C$ and the side $AC$ is the hypotenuse of $\Delta ABC$ .

Therefore, the ${\text{base}}=BC$ and ${\text{hypotenuse}}=10$ .

Step 2:

Since, the cosine ratio is $\cos\theta=\frac{{{\text{base}}}}{{{\text{hypotenuse}}}}$ .

Now substitute the value ${\text{base}}=BC$ and ${\text{hypotenuse}}=10$ in the cosine ratio.

$\begin{aligned}\cos C&=\frac{{BC}}{{10}}\n{\text{co}}s40&=\frac{{BC}}{{10}}\n0.766&=\frac{{BC}}{{10}}\nBC&=7.66\n\end{aligned}$

Therefore, the approximate length of the side adjacent to angle $C$ is $7.66{\text{ inches}}$ .

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Answer details:

Grade: High school

Subject: Mathematics

Chapter: Trigonometry

Keywords: Distance, Pythagoras theorem, base, perpendicular, hypotenuse, right angle triangle, units, squares, sum, cosine ratio, adjacent side to angle, opposite side to angle.

Which data set has a greater spread? Why?A: {38, 12, 23, 48, 55, 16, 18}

B: {44, 13, 24, 12, 56}

Answers

Data set B has a greater spread because it has a greater range.

What is the range of data?

The range of the data set is defined as the difference between the maximum number of data to the minimum number of data. If the range is higher the dataset will have a greater spread.

Given dataset is:-

A: {38, 12, 23, 48, 55, 16, 18}

B: {44, 13, 24, 12, 56}

Range = Higher value - Lower value

The range for dataset A will be calculated as:-

Range of A: 55 - 12 = 43

The range for the dataset B will be calculated as:-

Range of B: 56 - 12 = 44

Therefore, dataset set B has a greater spread because it has a greater range.

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Which ever one has the greater range is the greater spread.

Range = Big - small

Range of A: 55 - 12 = 43

Range of B: 56 - 12 = 44

Data set B has a greater spread because it has a greater range.

1/3*h(-8) h(x)= x^2 - 5x +7