Can you help me with this pls and Ty love

Domain is number of minutes water has been added .

Range is amount in the pond

The domain and range of a relation are, respectively, the sets of all the x-coordinates and all the y-coordinates of ordered pairs. For example, if the relationship is R = (1, 2), (2, 2), (3,), (4, 3), then

Domain is the set of all x-coordinates that is all with values of 1, 2, 3, and 4.

The set of all y-coordinates in the range is equal to 2, 3.

Domain : Let y = f(x) be a function with an independent variable x and a dependent variable y.

Range :  a function represents a defined relationship between an independent variable (x) and a dependent variable (y). The formula to find the range of a function is y = f(x).

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Answer:

total is 13. so 5+6 = 11 and total is 13 so 13 - 11 = 2

Answer:

14

Step-by-step explanation:

well, the logic is simply that the sum of the parts must be the same as the whole.

so,

8 + (x + 2) = 4x - 2

10 + x = 4x - 2

12 = 3x

x = 4

therefore,

MK = 4x - 2 = 4×4 - 2 = 16 - 2 = 14

The addition of the fraction 1/10 + 11/20 based on the computation will be 13/20.

In mathematics, a fraction is defined as a portion of the whole. If a pizza is cut into four equal pieces, each slice is represented by ¼.

It should be noted that a fraction simply means a part of a whole number. It should be noted that it's usually expressed as a/b where a is the numerator and b is the denominator.

In this case, we want to add 1/10 + 11/20. This will be illustrated thus:

= 1/10 + 11/20

= 2/20 + 11/20

= 13/20

Therefore the addition is 13/20.

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For the total costs to be the same a pair of skis must be rented for 3 hours.

Two shops rent pairs of skis for a rental fee plus a fee per hour.

Let, the number of hours must a pair of skis be rented = x

Equation for Shop A,

3 + 9x                                                         equation 1

Equation for Shop B,

9 + 6x                                                         equation 2

Total cost for Shop A and Shop B is same so we can equate equation 1 and equation 2 as mentioned below:

3 + 9x = 9 + 6x

3x = 6

x = 3

Thus we can write,  for the total costs to be the same a pair of skis be rented for 3 hours.

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Step-by-step explanation:

the perimeter of a triangle is 84 cm and its area is 36 CM square if one its side is 30 cm find the length of remaining two side

we'll start by moving the recurring part to the left of the decimal point hmmm so the recurring part is 0.14 so if we just multiply that by 100, that'll give us 14.141414...., now let's make the recurring part a variable

[tex]x=0.\overline{14}\hspace{5em} \begin{array}{llll} 100x&=&14.\overline{14141414}\\\\ &&14+0.\overline{14141414}\\\\ &&14+x \end{array} \\\\[-0.35em] ~\dotfill\\\\ 100x=14+x\implies 99x=14\implies x=\cfrac{14}{99}[/tex]

Answer:

2070707/500000

Step-by-step explanation:

rational no. simply means a fraction.

Answer:

68°

Step-by-step explanation:

Alternate exterior angles have the same measurement.

x = -16

The given equation is:

Multiply through by -8 (Equality property of multiplication)

Add 24 to both sides of the equation (Equality property of addition)

-24 + 24 + x = -40 + 24

x = -40 + 24

x = -16

Therefore, the solution to the equation is x = -16

For the give question;

The given line is; -2x + 3y = 6

Write the equation in slope intercept form; y = mx + c.

-2x + 3y = 6

3y = 2x + 6

y = (2/3)x + 2

Slope m₁ = 2/3 and y intercept is 2.

For the relation of slope;

Part a: -3x - 2y = 4

Write  the equation in slope intercept form;

-2y = 3x + 4

y = (-3/2)x - 2

m₂ = -3/2

m₁ ≠ m₂ as 2/3  ≠ -3/2

m₁×m₂ = 2/3 × -3/2 = -1

Thus, the both lines are perpendicular.

Part b: -2x + 3 y = -6

Write  the equation in slope intercept form;

3y = 2x - 6

y = (2/3)x - 2

m₂ = (2/3)

m₁ = m₂

Thus, both lines are parallel.

Part c: 2x + 3y = 6

Write  the equation in slope intercept form;

3y = -2x + 6

y = (-2/3)x + 2

m₂ = -2/3

m₁ ≠ m₂ as 2/3  ≠ -2/3

And,  m₁×m₂ = 2/3 × -2/3 ≠ 1

Thus, lines are neither parallel not perpendicular.

Part d: -2x + 3y = 0

Write  the equation in slope intercept form;

3y = 2x

y = 2/3 x

m₂ = 2/3

m₁ = m₂

Thus, both lines are parallel.

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Given,

probability of randomly selected student is an honor roll student,

probability of randomly selected student is a varsity athlete,

The probability of the student is an honor roll student and a

varsity athlete,

The probability of multiple events is,

0.005661

As a result, we deduce that 101 tickets were sold to adults and 171 to students after solving the algebraic equations.

The term "algebraic equation" refers to a formulation of the equality of two expressions using the algebraic operations of addition, subtraction, multiplication, division, raising to a power, and extraction of a root on a set of variables.

A mathematical statement in which two expressions are rendered equal to one another is known as an algebraic equation.

So on the information provided to us:

we know that the total amount of the tickets sold =1694$

total no. of people = 272

Lets assume the no. of kids to be y and the adults to be x

So the first equation we get for the total no. of people is:

x+y=272...(i)

the next equation we get for the total amount of tickets sold will be equal to the no. of adults and  children multiplied by the cost of each adult and child respectively :
7x+4y=1694....(ii)

Two solve both equations simultaneously , we multiply equation i with 4

we get:

4x+4y=1088

7x+4y=1694

on solving both the equations simultaneously we get

3x=606

x=101

putting value of x in equation (i) we get

y=171

Therefore, we conclude that the no. of tickets sold to adults were 101 and to students were 171.

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First, determine the speed of Arielle by calculating the quotient in between 55 ft and 2 3/4 minutes. To find the quotient, convert the mixed number to a normal fraction before:

then, calculate the speed:

then, the Arielle's speed is 15 ft/min

next, find the distance traveled by Arielle in 15 min, by using the previous result:

Hence, in relation to the rim, Arielle will be at 225 ft

Rewrite the given equation in slope intercept form, y=mx+c. Where the slope is m and the y-intercept is c.

Rewrite the given equation as follows:

Simplify the equation:

Compare to the equation y=mx+c, to get:

Hence, the slope is 6/9 and the y-intercept is -8/9.

You can also write the y-intercept as an ordered pair (0,-8/9) since the x-value at the y-intercept is zero.

We get that Juan has 14 patients to care for.

What is an equation?

A mathematical statement known as an equation is made up of two expressions joined together by the equal sign. A formula would be 3x - 5 = 16, for instance. When this equation is solved, we discover that the value of the variable x is 7.

Let Juan has x patient to care for.

Therefore according to the question Dinh has x + 3 patients to care for.

Therefore,

The equation is  x + 3= 17

=> x = 17 -3

=> x = 14

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The given information is:

- The average test score is 85 points

- The standard deviation is 9

- It is a normal distribution

We need to find the best estimate for the proportion of students earned a 70 points or higher.

First, we need to find the z-score for 70, by applying the following formula:

Then, as x=70, we replace the given values and find z:

Then, we can find the estimate as follows:

Now, in a standard normal table, we search the cumulative probability of z<-1.67, and it is 0.0475:

Thus, replace this value to find P(X>=70):

The probability is 0.9525, if we multiply it by 100%, we obtain: 95.25%

The best estimate is 95%.

[tex]\huge\text{Hey there!}[/tex]

[tex]\huge\textsf{Equation \#1.}[/tex]

[tex]\mathsf{(2y)^3}\\\mathsf{= (2(3)^3}\\\mathsf{= (6)^3}\\\mathsf{= 6^3}\\\mathsf{= 6\times6\times6}\\\mathsf{= 36\times6}\\\mathsf{= 216}\\\huge\text{Therefore, your answer should be: \boxed{\mathsf{216}}}\huge\checkmark[/tex]

[tex]\huge\textsf{Equation \#2.}[/tex]

[tex]\mathsf{x^2 + y}\\\mathsf{= 4^2 + 3}\\\mathsf{= 4\times 4 + 3}\\\mathsf{= 16 + 3}\\\mathsf{= 19}\\\huge\text{Therefore, your answer should be: \boxed{\mathsf{19}}}}}\huge\checkmark[/tex]

[tex]\huge\textsf{Equation \#3.}[/tex]
[tex]\mathsf{(a + b)^3}\\\mathsf{= (3 + 5)^3}\\\mathsf{= (8)^3}\\\mathsf{= 8^3}\\\mathsf{= 8\times 8 \times 8}\\\mathsf{= 64\times8}\\\mathsf{= 512}\\\huge\text{Therefore, your answer should be: \boxed{\mathsf{512}}}\huge\checkmark[/tex]

[tex]\huge\text{Good luck on your assignment \& enjoy your day!}[/tex]

Step-by-step explanation:

To help, but not give the answer so you can learn to do this:

To find the slope, choose any two points on the graph (no really IT DOESN'T MATTER WHICH ONE). Use the equation y-y/x-x to get the slope.

Ex. 8-3/5-1=4/3

(NOTE: Always write your answer as either an improper fraction or a whole number!)

To find the distance, go across the x-axis, however many units away the closest point is to your chosen point. Then, go across the y-axis for the required # of units. Next, find the total number of the x and y units. You can also subtract the smallest coordinate from the greatest if the two ordered pairs are in the same quadrant. If not in the same quadrant, add the coordinates together. If the value of x or y happens to be the same as your chosen coordinate, find the sum of the two numbers that are equal, or subtract if in the same quadrant.

Also, in case you have another question relating to the same line, the given line is NOT proportional. Just in case, though!

I hope this helps you with your question!

(Happy Halloween! )

In this problem, we are looking for the doubling time of the wage of the Toyota automobile assembly line workers. Initially, their wage is $6.70 and by the end of 15 years, their salary is now $29.59.

What we can find here first is the rate of the increase of the salary of the workers. We can use the equation

We are looking for the value of r. We have to derive an equation solving for r. We have

Now, we solve for the value of r given y = 29.59, y0 = 6.70, and t = 15 years. We get

The doubling time is computed as

Substitute the value of r on the equation above and solve, we get

Hence, the doubling time for this problem is equal to 7 years.

Answer: 7 years

Adult tickets cost $7 each

Student tickets cost

Linear functions from tables

I'll draw the calculations directly on the tables as required. The table that has the same slope represents a linear function.

Table A has different values for the slope, this table is not a linear function.

Table C is not a linear function since the slope is not constant

Table B does not have a constant slope, so it's not a linear function

Table D has a constant slope of 1/3, thus this table represents a linear function

Answer:

1(-3) = -3, 1f(-2) = -2

Step-by-step explanation:

The area of the walkway in square yards is 22.77 yards²

The cost of painting the walkway will be $85.37.

The square yards of the walkway can be determined by adding the areas of the two rectangles and the area of the quarter of a circle together.

Area of a rectangle = length x width

Area of the first rectangle = 9.5 x 1.5 = 14.25 yards²

Area of the second rectangle = 4.5 x 1.5 = 6.75 yards²

Area of a circle = πr²

Area of quarter of a circle = 1/4 ×  πr²

Where:

π = pi = 3.14

r = radius

1/4 x (3.14 x 1.5²) = 1.77 yards²

Area of the walkway = 1.77 yards² + 6.75 yards² +  14.25 yards² = 22.77 yards²

The cost of the painting can be determined by multiplying the area of the walkway by the cost per square yard.

Total cost = 22.77 yards² x 3.75 = $85.37

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Based on the time the clock is set to, and the minutes lost every hour, the time the clock would show the next day at 10 am is 8:57 am

To find the time that the clock would show the next day, first find the difference between the 1 pm and 10 am the next day:

This difference is:

= 10 am the next day - 1 pm

= 10 + (12 - 1)

= 10 + 11

= 21 hours

The number of minutes lost is:

= 21 x 3 minutes per hour

= 63 minutes

The time the clock would be showing is:
= 10 am  - 63 minutes

= 8:57 am

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Answer: The lungs provide the airstream which powers human voice. As air is pushed up the windpipe from the lungs, the larynx, which is made up of two vocal folds, opens and closes to produce vibrations. These vibrations are carried through to the throat, nose, and mouth, which act as resonators- morphing the vibrations into distinct human sounds.

Step-by-step explanation:

Answer:

Our vocal cords gve us our voice.

Step-by-step explanation:

The vocal folds (cords) produce sound when they come together and then vibrate as air passes through them during exhalation of air from the lungs.  This vibration produces the sound wave for your voice.  

The unit rate of what Sarah bought is 0.8 dollars per pepper.

The equation relating cost in dollars, c to the number of red peppers is c = 0.8p

A unit rate describes the ratio of two different units for the quantity of one.

In other words, the unit rate can be defined as the ratio between two measurements with the second term as 1.

Therefore, the unit rate when Sara buys 7 red peppers for $5.60 can be calculated as  follows

unit rate = cost of pepper / number of pepper

unit rate = 5.60 / 7

unit rate = 0.8 dollars per pepper

Let's use the unit rate to write an equation relating the cost in dollars c to the number of red peppers, p.

Therefore,

c = 0.8p

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Answer: 16

Step-by-step explanation: 8 ÷ 2(2 + 2)

The values of the trigonometry formulas are sin(240) = -sin(60), cos(225) = -cos(45) and tan(225) = tan(45)

The trigonometry ratios are given as

sin(180 - ∅) = sin(∅)

cos(180 - ∅) = -cos(∅)

tan(180 - ∅) = -tan(∅)

Also, we have the following trigonometry ratios are given as

sin(180 + ∅) = -sin(∅)

cos(180 + ∅) = -cos(∅)

tan(180 + ∅) = tan(∅)

Using the above trigonometry ratios, we  have

sin(240) = sin(180 + 60)

By comparison, we have

sin(240) = sin(180 + 60)

sin(180 + ∅) = -sin(∅)

This gives

∅ = 60

So, we have

sin(180 + 60) = -sin(60)

Evaluate

sin(240) = -sin(60)

Using the above trigonometry ratios, we  have

cos(225) = cos(180 + 45)

By comparison, we have

cos(225) = cos(180 + 45)

cos(180 + ∅) = -cos(∅)

This gives

∅ = 45

So, we have

cos(180 + 45) = -cos(45)

Evaluate

cos(225) = -cos(45)

Using the above trigonometry ratios, we  have

tan(225) = tan(180 + 45)

By comparison, we have

tan(225) = tan(180 + 45)

tan(180 + ∅) = tan(∅)

This gives

∅ = 45

So, we have

tan(180 + 45) = tan(45)

Evaluate

tan(225) = tan(45)

Hence, the value is tan(225) = tan(45)

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Surface area of rectangular box is 78 inches².

The surface area of an object is the sum of the areas of all of its faces, or the exterior surfaces of its three dimensions. It is calculated in square units. The total area of all faces (or surfaces) on a 3D form is the surface area. The six rectangular faces of a cuboid. Add the areas of each of the cuboid's six faces to determine its surface area. Additionally, we can label the prism's length (l), width (w), and height (h), and then calculate its surface area using the formula SA=2lw+2lh+2hw.

Given Data

rectangular box with measurements as shown below 5 inches 3 inches 3 inches

Length = 5 inches

Width = 3 inches

Height = 3 inches

Surface area formula

2lw + 2lh+2hw

Equating values

2(5)(3) + 2(5)(3) +2(3)(3)

30 + 30 + 18

78

Surface area of rectangular box is 78 inches².

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