slope=-1 and y-intercept (0,10).
graph the line.

Answers

Answer 1
I dont know how to upload a picture of a graph so I'll just try to explain it. Place a dot on (0, 10) then go to the right one unit and down 1 unit and mark another dot. Continue to do this until you have placed enough dots to make a line.

Related Questions

How many solutions exist for the given equation? 12x+1=3(4x+1)-2

Answers

I got All Real Numbers (infinite answers); what's your answer choices?
12x+1=3(4x+1)-2
12x=3(4x+1)-3
12x=12x+3-3
12x=12x

there are infinite solutions in that no matter what x is equal to, the equation will always be true (at least I think that's the answer...)

Aurelio can choose between 3 pairs of pants and 4 shirts .How many different outcomes are in the sample space

Answers

there are 12 different outcomes

Answer:

12

Step-by-step explanation:

Solve for x
4ln(4x)=-4

Answers

here is your answer to the math question you asked
4㏑(4x) = -4
  ㏑(4x) = -1
     e⁽ⁿ⁽⁴ˣ = e⁻¹
       4x = e⁻¹
         x = ¹/₄e⁻¹

1. An average of 50,000 people visit Riverside Park each day in the
summer. The park charges $21.00 for admission. Consultants predict
that for each $1.00 increase in the entrance price, the park would lose
an average of 3,500 customers per day.
(a) Express the daily revenue from ticket sales, R as a function of
the number of $1.00 price increases, x.
(b) What ticket price(rounded to nearest cent) maximizes the revenue
from ticket sales?
(c) What ticket price will lead to no revenue?

Answers

Final answer:

Determine the ticket price that leads to zero revenue by setting the equation equal to zero and solving for the variable which is $17.50

Explanation:

To solve this problem, we first need to express the revenue from ticket sales as a function of the number of $1.00 price increases. We can use the formula R = (50,000 - 3,500x) * (21 + x), where R represents the daily revenue and x represents the number of price increases.

N= Number of visitors and $P = price $R = Revenue

N = 50,000 - (P-15)*2500

R = N*P = 50,000P -2,500P^2 + 15*2500P

R = 87,500P -2,500P^2

dR/dP = 87,500 - 5000P = 0 for max

P = $17.50 for max revenue

Next, we can find the ticket price that maximizes the revenue by finding the vertex of the quadratic equation. The ticket price that leads to no revenue can be found by setting the daily revenue equal to zero and solving for x.

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If net income is $115,000 and interest expense is $30,000 for 2012 what is the rate earned on total assets for 2012 (round percent to one decimal point)?

Answers

Its (115,000 - 30,000) / 115,000 = 73.9%

Joe Jay purchased a new colonial home for $260,000, putting down 20%. He decided to use Loyal Bank for his mortgage. They were offering a 6½% for a 25-year mortgage. The principal after the first payment had a balance outstanding of:

Answers

Final answer:

The outstanding balance on Joe Jay's mortgage after the first payment cannot be determined without the monthly payment amount. Typically the initial payments are mainly applied to interest, so the principal would remain close to the financed amount of $208,000.

Explanation:

Joe Jay made a 20% down payment on a $260,000 home, which equals $52,000 ($260,000 * 0.20). The remaining balance he would need to finance through a mortgage would be $260,000 - $52,000 = $208,000. To find out the balance outstanding after the first payment, we would typically use an amortization formula or a financial calculator, considering the 6.5% annual interest rate and the 25-year term of the mortgage. Unfortunately, without additional information such as the monthly payment amount, we cannot calculate the exact principal balance outstanding after the first payment. Generally, the first few payments in an amortization schedule primarily cover interest, so the principal would not change much from the initial $208,000.

Final answer:

The principal after the first payment has an outstanding balance of $206,830.79.

Explanation:

To find the principal after the first payment, we need to calculate the amount of the loan that remains after the down payment and the first payment.

Step 1: Calculate the down payment amount by multiplying the purchase price by the down payment percentage: $260,000 * 0.20 = $52,000.

Step 2: Calculate the loan amount by subtracting the down payment from the purchase price: $260,000 - $52,000 = $208,000.

Step 3: Calculate the monthly interest rate by dividing the annual interest rate by 12: 6.5% / 12 = 0.00542.

Step 4: Calculate the principal after the first payment by subtracting the monthly payment from the remaining loan balance: $208,000 - $1,169.21 = $206,830.79.

Therefore, the outstanding balance after the first payment is $206,830.79.

41 divided by 278.8=

Answers

41/278.8= 0.1470588235294118
The answers is 0.147058824. It is 0.15 if u round it.

a car is purchased for 26,000 after each year the resale decrease by 35% what will the resale value be

Answers

26,500 * .25 = 6625
26,500 - 6625 = $19875 ---------> Price after 1 year

Price after 2 years:
19875 * .25 = 4968.75
19875 - 4968.75 = $14,906.3 ---------> Price after 2 years

Price after 3 years:
14,906.3 * .25 = 3726.58
14,906.3 - 3725.58 = $11,179.7 ----------> Price after 3 years

Price after 4 years:
11,179.7 * .25 = 2794.93
11,179.7 - 2794.93 = $8384.77 ------> Price after 4 years, rounded to the nearest dollar = $8385
26,000 * 35% = 910. So $910 would be subtracted from 26,000 for each year

store is giving away $10 coupon to every 7th person and $25 coupon to every 18th person. Which person will be the first for both coupons?

Answers

The person will be the person who buys the $10 coupon because that person can come back to get the $25 coupon
126. 7x18 = 126. Then try to factor it down to find another solution. Another tactic is do multiples of 18 to find the first one divisible by 7. 18 isn't divisible by 7 36 isn't divisible by 7 54 isn't divisible by 7 72 isn't divisible by 7 90 isn't divisible by 7 108 isn't divisible by 7 126 is divisible by 7.

I need to find the length x, to the nearest whole number

Answers

There is no equations here

2.8 repeating as a fraction

Answers

2.8 repeating as a fraction would be; 2 8/9

Two algebraic expressions separated by an equal symbol in between them and with the same value are called equations.

Example = 2 x +4 = 12

here, 4 and 12 are constants and x is variable

A collection of constants, variables connected using one or more arithmetic operator is called an expression

Example = 4 y, 3 x+4.

Consider an equation to  prove 2.8 as a repeating fraction.

Let x = 2.8 repeating

Multiply both sides of the equation by 10 to get a whole number.

10 x = 28.8 repeating

Next, we subtract the original equation from the multiplied equation to eliminate the repeating part:

10 x - x = 28.8 repeating - 2.8 repeating

9 x = 26

Now, we can solve for x by dividing both sides of the equation by 9

x = [tex]\dfrac{26}{9}[/tex]

Therefore, the decimal number 2.8 repeating can be expressed as the fraction [tex]\dfrac{26}{9}[/tex].

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In a zoo the ratio of adults to children is 13 to 11. If there are 96 people in the zoo how many children are there?

Answers

13:11...added = 24

13/24(96) = 1248/24 = 52 <== adults
11/24(96) = 1056/24 = 44 <== children

Solve for B
6=10B+12C

Answers

I hope this helps you


10B=6-12C


B=2 (3-6C)/10


B =3-6C/5
6 = 10b + 12c
6 - 12c = 10b
(6 - 12c) / 10 = b or 3/5 - 6/5c = b

In the following distribution of the variable semesters completed, which is the mode: 4, 3, 1, 0, 3, 3, 4, 0, 3, 2?

Answers

In this set of data your mode would be 3 because it occurs most often in the set.

Height
Salary
64
91
65
94
66
88
67
103
69
77
70
96
72
105
72
88
74
The following data set presents the heights of 12 male law school classmates whose law school examination scores were roughly equal. It also gives their annual salaries 5 years after graduation. Each of them went into corporate law. The height is in inches and the salary in units of $1,000.
Height
Salary
64
91
65
94
66
88
67
103
69
77
70
96
72
105
72
88
74
122
74
102
75
90
76
114
(a) Do the above data establish the hypothesis that a lawyer’s salary is related to his height? Use the 5 percent level of significance.
(b) What was the null hypothesis in part (a)?

Answers

Final answer:

The analysis aims to see if there's a correlation between lawyers' height and salary, using statistical tests to determine if the null hypothesis—which states there is no relationship—should be rejected at a 5% significance level.

Explanation:

The purpose of this analysis is to discover whether there is a statistical relationship between the height of male lawyers and their salary five years after graduating from law school. To determine this, we can utilize statistical methods such as correlation and regression analysis. However, it should be noted that merely finding a correlation does not establish causation, and any findings would require a more robust analysis to conclude that height is a determinant factor in salary.

In part (a), if we were to perform the statistical test, we would calculate the correlation coefficient to establish the strength and direction of the relationship between height and salary. If the p-value from this test is less than the level of significance (5%), the null hypothesis would be rejected, suggesting that there is a relationship between height and salary.

The null hypothesis in part (a) states there is no relationship between the height of lawyers and their salary. Specifically, it asserts that any observed association in the sample data results from random variation and does not reflect the population of corporate lawyers.

A telemarketer will make 25 calls in one hour. the probability of making a sale on any given call is .09. what is the probability that he will make at least one sale during the hour?

Answers

oh really  thats interesting

The probability that he will make at least one sale during the hour will be 0.766.

What is binomial distribution?

Frequency distribution of the percentage of successful outcomes that might occur in a certain number of trials with the same chance of success. If X~B(n, p), then the probability is given as

[tex]\rm P(X=x) = \ ^nC_x \times p^x \times (1-p)^{n - x}[/tex]

A telemarketer will make 25 calls in one hour. the probability of making a sale on any given call is .09.

Then the probability that he will make at least one sale during the hour will be given as,

P(x ≥ 1) = 1 - P(x = 1)

P(x ≥ 1) = 1 - ²⁵C₁ (0.09)¹ (1 - 0.09)²⁴

P(x ≥ 1) = 1 - 25 x 0.09 x 0.10399

P(x ≥ 1) = 1 - 0.233978

P(x ≥ 1) = 0.766

The probability that he will make at least one sale during the hour will be 0.766.

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A flagpole is 25 feet tall. A rope is tied to the top of the flagpole and secured to the ground 16 feet from the base of the flagpole. Draw the situation and then use the Pythagorean theorem to estimate the length of the rope to the nearest integer value

Answers

As for the drawing, help yourself.

P. theorem -- a^2 + b^2 = c^2
a = 25
b = 16

so 25^2 + 16^2 = c^2
c^2 = 881
c = sqrt881

Ten randomly selected automobiles were stopped, and tread depth of the right front tire was measured. The mean was 0.32 inch, and the standard deviation was 0.08 inch. Find the margin of error for the confidence level of 95%.
If you increase the confidence level will the confidence interval estimate be wider or narrower?

Answers

your answer would be 24

One integer is 6 less than another . the sum of their squares is 50 . find the integers

Answers

The integers are 1 and 7
1^2 = 1
7^2 = 49
49+1 = 50

Erin is buying floor tile to put in a room that is 10 ft. by 15 ft. She has chosen tiles that are 18 in by 18 in. Assuming that she needs to buy 10% extra to be safe, how many tiles will she need to buy?

Answers

18 inches first of all is 1.5 feet, since 12 inches is 1 feet,and 6 inches is 0.5 feet

so lets see what area we need. 10 ft by 15 ft = 150 ft^2
now out tile area is 1.5ft by 1.5 ft = 2.25 ft^2
150/2.25 =200/3=66+2/3, we need atleast 66 and 2/3rd of a tile, we must by atleast 10% to be extra safe so
10% of 66+2/3 is 6.6 + 2/30, so we will by 66+2/3 + 6.6+2/30 =73.3333333333, so we will by a total of 73 tiles.


Erin should buy 74 tiles to be safe.

Since Erin is buying floor tile to put in a room that is 10 ft. by 15 ft., and she has chosen tiles that are 18 in by 18 in., assuming that she needs to buy 10% extra to be safe, to determine how many tiles will she need to buy the following calculation must be performed:

The equality between feet and inches must be established, then the area of the room must be calculated, and then the area of each tile. Then, the area of the room must be divided by the area of the tile to know how many should be used.

1 foot = 12 inches  1.1 x ((10 x 12) x (15 x 12)) / (18 x 18) = X 1.1 x (120 x 180) / 324 = X 1.1 x 21,600 / 324 = X 23,760 / 324 = X 73.33 = X

Therefore, Erin should buy 74 tiles to be safe.

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Given the following sets.
A=(0,1,2,3)
B=(a,b,c,d)
C=(0,a,2,b)
Find A n C.

Answers

Answer:

  A ∩ C = {0, 2}

Step-by-step explanation:

The elements that sets A and C have in common are {0, 2}.

A retiree invests $5,000 in savings plan that pays 4% per year. What will the account balance be at the end of the first year ?

Answers

$5000 + 4% = $5000.04
At the end of the first year the account balance would be 200! 5000 x .04 = 200$

Determine an equation for a function that has a slope of -5 and crosses the x-axis at (3,0)

Answers

Final answer:

To find the equation of the line with a slope of -5 that crosses the x-axis at (3,0), use point-slope form to get y = -5x + 15, which is the required equation.

Explanation:

To determine an equation for a function that has a slope of -5 and crosses the x-axis at (3,0), you can use the point-slope form of a linear equation: y - y1 = m(x - x1), where m is the slope and (x1, y1) is a point on the line.

Here, the slope m is -5 and the point on the line is (3,0). Plugging these values into the point-slope form, we get:

y - 0 = -5(x - 3)

This simplifies to:

y = -5x + 15

This equation represents a line with a slope of -5 that crosses the x-axis at the point (3,0), meeting all the conditions given in the question.

x:2,4,5,7,8 y:4,8,10,14,16 does this table represent a non or linear function?

Answers

It is a linear funtion, the pattern is +2 then +3.

what is the solution to this equation?


ds/dt=cost + sint where s(\pi)=1

Answers

Derivatives:

cos --> -sin

sin ----> cos

f' = cost - sint
f ' (pi) = cos(pi) - sin(pi)
          = -1 -0
          = -1

The price of a notebook was
$3.35
yesterday. Today, the price fell to
$3.10
. Find the percentage decrease. Round your answer to the nearest tenth of a percent.

Answers

3.35 - 3.10 = .25

.25/3.35 = .0746

.0746*100 = 7.46 or 7.5 rounded

What is the next number 3 4 6 9 13 18 24

Answers

31 should be the answer. :)

The next number is 31. Hope I helped!

The pair of points is on the graph of an inverse variation. Find the missing value.

(5, 4) and (x, 7)

Answers

Answer:

The missing value of [tex]x =\frac{20}{7} =2 \frac{6}{7}[/tex]

Step-by-step explanation:  

The inverse variation is given by:  [tex]x \propto \frac{1}{y}[/tex]

Now convert this into an equation we must multiply the constant variation k we get,

[tex]x =\frac{k}{y}[/tex]

To find the value of k;

use the coordinates (5,4) , where x =5 and y =4

then,

[tex]5=\frac{k}{4}[/tex] or

[tex]k =5 \times 4[/tex]

On Simplify, we get:

k = 20

the equation become:  [tex]x=\frac{20}{y}[/tex]

When y =7 we have;

[tex]x= \frac{20}{7}[/tex]  

(x ,7) = [tex](\frac{20}{7} , 7)[/tex]

therefore, the missing value x is, [tex]x =\frac{20}{7} =2 \frac{6}{7}[/tex]



Answer:

2 6/7

Step-by-step explanation:

Make the indicated trigonometric substitution in the given algebraic expression and simplify. Assume that   [tex] \frac{ \sqrt{x^2-36} }{x} [/tex]     0 ≤ θ < π/2.   
x=6secФ

Answers

After substituting:
[tex]\frac{\sqrt{36sec^2 \theta - 36}}{6 sec \theta}[/tex]
Factor out the 36, allowing the 6's to cancel
[tex]\frac{ \sqrt{sec^2 \theta - 1}}{sec \theta} [/tex]
Use trig identity:
sec^2 - 1 = tan^2
[tex]\frac{\sqrt{tan^2 \theta}}{sec \theta} = \frac{tan \theta}{sec \theta} = sin \theta[/tex]

Brandy wants to buy a digital camera that costs $300. Suppose she saves $15 each week. In how many weeks will she have enough money for the camera?

Answers

It would take 19 weeks exactly.

It will take Brandy 20 weeks to save enough money to buy the digital camera.

To find out how many weeks it will take for Brandy to save enough money for the camera, we can set up an equation:

Let x be the number of weeks it will take for Brandy to save enough money.

$15 * x = $300

Solving for x:

x = $300 / $15

x = 20

Therefore, it will take Brandy 20 weeks to save enough money to buy the digital camera.

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