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write the slope intercept form of the equation of each line

Answer:

y=5x+0

Step-by-step explanation:

wouldn't the equation be something like y=5x+0?  If x=5 then x would be the slope. So then if the slope is 5 you'd start off your equation y=5x but there might not be a y-int for this equation because the equation only has an x and there is no y.

(Not sure if you understand it, but if it were to me I'd do something like this because there is only one number in the equation, hope this helps in some way....)

To find out how much the wool costs, we need to multiply the price of a yard of nylon by 3, since the wool is 3 times more expensive. So a yard of wool costs $3 * 3 = $<<3*3=9>>9.

To find out how many yards of wool Caleb bought, we need to divide the total number of yards by the number of fabrics, since he bought the same amount of each fabric. So Caleb bought 68 / 2 = <<68/2=34>>34 yards of wool.

To find out how much Caleb spent on wool, we need to multiply the number of yards of wool by the price of a yard of wool. So Caleb spent 34 * $9 = $<<34*9=306>>306 on wool.

To find out how much Caleb spent on nylon, we need to multiply the number of yards of nylon by the price of a yard of nylon. So Caleb spent 68 * $3 = $<<68*3=204>>204 on nylon.

To find out how much Caleb spent in total, we need to add the amount he spent on wool and the amount he spent on nylon. So Caleb spent $306 + $204 = $<<306+204=510>>510 in total. Answer: \boxed{510}.

The demand function is given by the expression -

D{x} = mn(a²x + 2b + b²)

Given is the revenue function as follows -

f(x) = mn (ax + b)²

The revenue function is simply [x] multiplied by the demand function.

R{x} = x (D{x})

The revenue function is -

f(x) = mn (ax + b)²

So, the demand function can be written as -

mn(ax + b)² = x (D{x})

D{x} = {mn(ax + b)²}/x

D{x} = {mn(a²x² + b² + 2abx)}/x

D{x} = {a²x²mn + mnb² + 2bmnx}/x

D{x} = a²xmn + 2bmn + mnb²

D{x} = mn(a²x + 2b + b²)

Therefore, the demand function is given by the expression -

D{x} = mn(a²x + 2b + b²).

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Using mathematical operations, the amount that Louisa paid for the entry fee is $12.5.

The basic mathematical operations include addition, subtraction, division, and multiplication.

These mathematical operations combine values, numbers, and variables with mathematical operands to solve mathematical problems.

For instance, the variable cost per ride ticket is given as $1.25.  There are a total of 25 ride tickets spent by Louisa.

Mathematically, the total variable cost is the product of per unit cost and total ride tickets.

The total variable cost is subtracted from the total amount spent to determine the fixed entry fee.

Fee per ticket = $1.25

Total amount spent by Louisa = $43.75

The number of ride tickets = 25

The fixed entry fee per person = $12.50 ($43.75 - $1.25 x 25)

Thus, whereas, Louisa spent $1.25 per ride ticket, she spent $12.50 as the fixed entry fee.

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Answer:

-2/4

Step-by-step explanation:

The equation of a circle that has a diameter that passes through the points (3,0) and (7,6) is x² + y² - 10*x  - 6*y +21 =0

Given that, the points (3,0) and (7,6)

(x1, y1) = (3,0) and (x2, y2) = (7,6)

We know that the formula for the equation of circle whose points of diameter are given is equal to :

(x - x1) * (x - x2) + (y - y1) * (y - y2)

So now,

(x - 3) * (x - 7) + (y - 0) * (y - 6) = x² + y² - 10*x  - 6*y +21 =0

so the equation of a circle that has a diameter that passes through the points (3,0) and (7,6) is x² + y² - 10*x  - 6*y +21 =0

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There are X automobiles, with a mean of 12.5 cars. The standard deviation for X is also SD = 12.0.

First, a data set's mean and standard deviation convey distinct information. The average (center) of a data collection is provided by mean (it is a measure of central tendency). You may learn about the range (dispersion) of data around the mean by looking at the standard deviation. We may investigate a data set's characteristics and characterize it using both the mean and standard deviation. To provide confidence intervals for data that has a normal distribution, they are frequently combined. If two or more data sets need to be compared:

The mean reveals whether data set is, on average, greater or lower (or better or worse). We can determine whether data set has a wider dispersion using the standard deviation (higher standard deviation means data is more spread out from the mean). Second, there are variations in how each metric is calculated. In particular, we utilize squaring to get the standard deviation but not the mean. We completely avoid using squaring when determining the mean of a data collection. Simply multiplying the total number of data points in the set by the sum of all the values in the data set yields the answer.

The mean is calculated as follows:

Mean = (all data values added together) / (number of data values)

However, when calculating standard deviation, we do employ squaring. We take the square of the deviation between each data point and the mean in particular.

The standard deviation equation is as follows:

Finally, when we add the identical value to each data point in the data set, the mean and standard deviation "respond" differently. If we multiply every value in a data collection by the constant "K":

No of the size of the data collection, the mean rises by precisely K.

No matter how many observations are in the data collection, the standard deviation does not vary. The identical value is then added.

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The time it takes Carly to walk 7 miles is 91 minutes

From the question, we have the following parameters that can be used in our computation:

Time = 39 minutes

Distance = 3 miles

The speed can be calculated as

Speed = Distance/Time

Substitute the known values in the above equation, so, we have the following representation

Speed = 3 miles/39 minutes

So, we have

Speed = 1/13 miles per minute

From the question, we have

Distance = 7 miles

Recall that

Speed = Distance/Time

Make time the subject

Time = Distance/Speed

So, we have

Time = 7/(1/13)

Evaluate

Time = 91 minutes

Hence, the time is 91 minutes

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The probability that she makes at least one free throw is b. 0.91. Probability theory is a branch of mathematics that is used to model and analyze random events.

Probability can be used to predict the likelihood of different outcomes in a wide range of situations, from games of chance to scientific experiments to everyday events. Probability is a measure of the likelihood of an event occurring. It is expressed as a number between 0 and 1, with 0 indicating that an event is impossible and 1 indicating that an event is certain.

To find the probability that the player makes at least one free throw in two attempts, you can subtract the probability that she misses both free throws from 1. The probability that she misses both free throws is 0.09, so the probability that she makes at least one free throw is:

1 - 0.09 = 0.91.

Therefore, the correct answer is 0.91, or choice (b).

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The expression that gives the perimeter of the A'B'C is 2 (a + b + c).

Option B is the correct answer.

It is a two-dimensional figure which has three sides and the sum of the three angles is equal to 180 degrees.

We have,

The side length of triangle A'B'C' is twice the length of the corresponding side length of triangle ABC.  

The perimeter of a triangle.

= Sum of all the three sides

Now,

The perimeter of the triangle ABC.

= a + b + c

Thus,

The perimeter of the triangle A'B'C'.

= 2 (a + b + c)

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Answer:

Step-by-step explanation:

j = 3s

(j-10 + s-10) =44

3s-20 + s =44

4s = 64

s = 16

j=3*16

j=48

currently Joseph is 48,  the son is 16,  so

16 years ago,  when the son was born,  Joseph was 32

Answer:

Joseph was 34 years old when his son was born.

The required equation of the line passing through (-8, 1) and parallel to x - 4y = 4 is y = 1/4x + 1.

The slope of the line is a tangent angle made by line with horizontal. i.e. m =tanx where x in degrees.

Here,
Slope of the given line x - 4y = 4
y = 1/4x - 1
m = 1/4

The slope of the parallel lines is always equal

Now,
Equation of the parallel line passing through the point (-8, 1) is given as,
y - y₁ = m (x - x₁)
y -1 = 1/4(x + 8)
y = 1/4x + 1

Thus, y = 1/4x + 1 is the needed equation for the line passing through (-8, 1) and parallel to x - 4y = 4.

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The area of the region between the two curves by integrating over the y-axis, x = y² and x = 9 is 18 square units.

The area where the "area under the curve" is common to both the straight line and the given curve is called the bounding area. Therefore, the area common to both can be found by subtracting the area under line T from the area under curve C. The x constraint for computing the area under the curve can be found by solving the system of equations for the coordinates of the intersection of the line and the curve.

We have given the curve , x = y² and line x = 9 and bounded region is A in above graph of x = y² and line x = 9.

Now, we determine the intersection points of curve and line,

put x = 9 in curve equation we get,

y² = 9 => y = +-√9

= + 3 or -3

Total area bounded by curve and line, A = integration of curve over y from y = -3 to y= 3

= ₋₃∫³x dy = ₋₃∫³y² dy = ₋₃[ y³/3]³

= [ (3)³/3 - (-3)³/3]

= 9 + 9 = 18

Hence, the required area is 18 square unit.

Complete question:

determine the area (in units2) of the region between the two curves by integrating over the y-axis. x = y² , x = 9

The formula hu; vi d t .u/t .v/ defines an inner product on v because it is linear equation in u and v, symmetric, and positive definite.

The formula hu; vi d t .u/t .v/ defines an inner product on v because satisfies all of the requirements of an inner product. Specifically, it is linear in both u and v, meaning that ah; vi bh; vi for any scalar a and any two vectors u, v. This means that it is distributive over addition, so hu b c; v i d hu b; v i C hc; v i. It is also symmetric, so hu; v i d hv; ui, which is necessary for hu; ui to be considered a valid inner product. Finally, it is positive definite, meaning that hu; ui d k uk2 0 for all vectors u 6 d 0. This means that for any two vectors u, v, the inner product of hu; vi d t .u/t .v/ is a valid inner product on the vector space v.

Proof: Let u, v ∈ V .

1.hau b; v i d t .au b/t .v/ d at t .u/t .v/ bt t .v/ d ah; vi bh; vi

2. hu; vi d t .u/t .v/ is linear in v :

h u; av b i d t .u/t .av b/ d at t .u/t .v/ bt t .u/t .v/ d ah; vi bh; vi

3. hu; vi d t .u/t .v/ is symmetric:

h u; v i d t .u/t .v/ d t .v/t .u/ d hv; ui

4. hu; vi d t .u/t .v/ is positive definite:

h u; u i d t .u/t .u/ d k t .u/ k2 d k uk2 0 for all u 6 d

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t on rn . 14. let t be a one-to-one linear transformation from a vector space v into rn . show that for u, v in v , the formula hu; vi d t .u/t .v/ defines an inner product on v .

-sint is the acceleration at time t.

Acceleration is the rate of change of the velocity of an object with respect to time.

Given, the height (cm) of an object oscillating up and down at the end of a spring is s(t) = 100 + cos t.

We need to find the  acceleration at time t.

s(t) = 100 + cos t.

To find the acceleration we have to differentiate the above equation.

d/dt=d/dt(100+cost)

=d/dt(100)+d/dt(cost)

=0+(-sint)

s'(t) = -sint.

Hence, the acceleration at time t is -sint.

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The Calf weigh about 75 kg.

Given data :

The total weight of a giraffe and her calf is 904 kilograms.

Weight of the giraffe is 829 kg

So the weight of the calf = Total weight - weight of giraffe

                                         =  904 - 829 = 75

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The largest sample volume is 7/8 gallon.

Space is occupied by every three-dimensional object. Its volume serves as a gauge for this area. The area contained by an object's boundaries in three-dimensional space is referred to as its volume. Another name for it is an object's capacity.

When filling an aquarium, water tank, or bottle with water, for example, knowing the volume of the container can help us calculate how much water is needed to fill it.

According to the information in the query.

The smallest sample has a 1/8 gallon volume.

Because

the volume of the largest sample/volume of the smallest sample equals 7/8/1/8

= 7/8× 8/1 = 7,

We can conclude that the volume of the largest sample is 7 times that of the smallest sample.

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Full question

The plot below shows the volume of 11 river water samples collected by an ecologist. All measurements are rounded to the nearest 1/8 gallon. How many times as great is the volume of the largest sample than the volume of the smallest sample?

A: 16.09 %  of the survey respondents liked neither hamburgers nor burritos

B) 0.65  is the marginal relative frequency.

C) The lowest joint relative frequency of those who like Hamburgers but not burritos.

The ratio of a row total's or column total's frequency to the overall frequency of the data is known as marginal relative frequency. It is frequently used to examine broad trends in a single type of data.

Given:

                          Like Hamburgers    Does Not Like Hamburgers    Total

Likes burritos                  39                           38                                   77

Does not like burritos     95                           33                                 128

Total                                 134                           71                                 205

A) There are 33 such respondents.  

So, percentage is

= 33/205 x 100

= 16.095

B) It will be the ratio of the sum of the customers that like hamburgers to the total number of respondents

So, the ratio is

= 134/205

= 0.65 :1

Part C:  For this, we need to find the ratio of all the four data with the total.

Those who like Hamburgers and burritos

= 39/134

Those who like Hamburgers but not burritos

= 95/134

Those who like burritos but not Hamburgers

=38/71

Those who do not like burritos or Hamburgers = 33/71

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Answer:

Step-by-step explanation Let a =3 and b=3 we are given this information.

6a^3-1/9b^4

Substitute values for a=3 and b=3

=6(3)^3-1/9(3)^4

=6 x27-1/9 x 81

=162-9

153

reminder 3^3=27=3 x 3 x 3

reminder 3^4=81=3 x 3 x 3 x 3

Based on the survey results, the proportion of people who took a trip that included a visit to a theme park is 167/1655 = 0.101. This means that approximately 10.1% of the people who took a trip included a visit to a theme park.

It is not clear what the management consultant is trying to do with this information. However, the proportion of people who took a trip that included a visit to a theme park can be used as a measure of the popularity of theme parks as a vacation destination.

It could also be used to estimate the demand for theme park tickets or to develop marketing strategies for theme parks.

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Answer:

the answer is 10

Step-by-step explanation:

The value of the numerical expression 24 / (4 × 2 - 2) will be 4.

Algebra is the study of abstract symbols, while logic is the manipulation of all those ideas.

The acronym PEMDAS stands for Parenthesis, Exponent, Multiplication, Division, Addition, and Subtraction. This approach is used to answer the problem correctly and completely.

The expression is given below.

⇒ 24 / (4 × 2 - 2)

Simplify the expression, then we have

⇒ 24 / (4 × 2 - 2)

⇒ 24 / (8 - 2)

⇒ 24 / 6

⇒ 4

The value of the numerical expression 24 / (4 × 2 - 2) will be 4.

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Answer:

x is the first mile marker

then, x+%2B+1 the second mile marker

given:

x%2Bx+%2B+1=655

2x+=655-1

2x+=654

x+=654%2F2

x+=327->the first mile marker

and

x+%2B+1=328 the second mile marker

The Factors of 3x^4-5x^3+6x^2-15x completely over the set of integers will give 5(1-3x).

In mathematics, factorization or factoring consists of writing a number or another mathematical object as a product of several factors, usually smaller

The expression can be broken down after the other as

[2x4 = 8] + [5x3=15] + [6x2=12]

= [8-15+12-15x]

=5-15x

then we can factorize as

5(1-3x)

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Answer:−cnotu+53.65

Step-by-step explanation: I don't really know how I got it. But it was quite easy.

Step-by-step explanation:

You start with x+1=7x-5

Basically you want all the x's on one side and all the constants on the other

(x+1)+5=(7x-5)+5, to get rid of the 5 on the right side

(x+6)-x=7x-x, to get rid of the x on the left side

We are now left with 6x=6

No we simplify, 6x/6=6/6

Now we have x=1, which is the answer

I hope this made sense.

x= 1.

[tex](x+1)=(7x-5)\\ \\x+1=7x-5[/tex]

[tex]x+1-1=7x-5-1\\ \\x=7x-6[/tex]

[tex]x-7x=7x-6-7x\\ \\-6x=-6[/tex]

[tex]\frac{-6x}{-6} =\frac{-6}{-6} \\ \\x=1[/tex]

[tex](1)+1=7(1)-5\\ \\2=7-5\\ \\2=2[/tex]

That's correct!

x= 1.

Answer:

y - intercept = 6

Step-by-step explanation:

the equation of a line in slope- intercept form is

y = mx + c ( m is the slope and c the y- intercept )

y = 6 + 2x , that is

y = 2x + 6 ← is in slope- intercept form

with y- intercept c = 6

The value of x after solving −0.28x − 8.4 = 8.26  is   x = −59.5 .

What is linear equation in one variable ?

The linear equations in one variable is an equation which is expressed in the form of ax+b = 0, where a and b are two integers, and x is a variable and has only one solution. For example, 2x+3=8 is a linear equation having a single variable in it.

To solve linear equation in one variable:

Step 1: Simplify each side, if needed.

Step 2: Use Add./Sub. Properties to move the variable term to one side and all other terms to the other side.

Step 3: Use Mult./Div. Properties to remove any values that are in front of the variable.

Given :

-0.28x - 8.4 = 8.26

Adding 8.4 both the sides , we get

-0.28x + (-8.4 + 8.4) = 8.26 + 8.4

-0.28x = 16.66

x = - (16.66/0.28)

x = -59.5

Hence , the value of x after solving −0.28x − 8.4 = 8.26  is   x = −59.5 .

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