How does the graph of g(x)=⌈x⌉+7 differ from the graph of f(x)=⌈x⌉?



The graph of g(x)=⌈x⌉+7 is the graph of f(x)=⌈x⌉ shifted right 7 units.

The graph of g(x)=⌈x⌉+7 is the graph of f(x)=⌈x⌉ shifted up 7 units.

The graph of g(x)=⌈x⌉+7 is the graph of f(x)=⌈x⌉ shifted left 7 units.

The graph of g(x)=⌈x⌉+7 is the graph of f(x)=⌈x⌉ shifted down 7 units.

Answers

Answer 1
The addition of +7 influences the y values of the graph. Since it is positive, the graph of y=IxI would be moved 7 units upwards. 

Hope I helped :)
Answer 2

Answer:

Step-by-step explanation:

Stretch pulling the graph up/down


Related Questions

1. In ∆ABC the angle bisectors drawn from vertexes A and B intersect at point D. Find ∠ADB if: m∠A = α , m∠B = β

2.Angle bisectors of the angles ∠A and ∠B of a triangle ∆ABC intersect each other at point M. Find m∠AMB, if m∠A = 58°, m∠B = 96°.

Answers

Final answer:

The measure of an angle formed by the intersection of two angle bisectors in a triangle is the semisum of the two angles being bisected. So, in both situations, ∠ADB and ∠AMB will be (α + β)/2.

Explanation:

In a triangle, the angle formed by the intersection of two angle bisectors is always equal to the semisum of the two angles being bisected. Therefore, in ∆ABC, the measure of ∠ADB (∠ formed by the intersection of the bisectors from ∠A and ∠B) will be (α + β)/2.

For example, if angle A is 40° (let's represent it by α) and angle B is 60° (let's represent it by β), the ∠ADB will be (40 + 60) / 2, which equals 50°.

In the second problem, the measure of ∠AMB will also be equal to the average of ∠A and ∠B, so m∠AMB = (58° + 96°) / 2 = 77°. This rule applies to any triangle ABC, regardless of the type of triangle.

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Answer:

Hi, sorry, but my computer is glitching and I can't put in the answer for some reason.... I'm REALLY sorry...

Step-by-step explanation:

help
Factor.

8x9−27y15

Answers

(2x^3 - 3y^5) • (4x^6 + 6x^3y^5 + 9y^10)

Answer:

The factored form is  [tex]8x^9-27y^{15}=(2x^3-3y^5)(4x^6+6x^3y^5+9y^{10}[/tex]

Step-by-step explanation:

Given : Expression [tex]8x^9-27y^{15}[/tex]

To find : Factor the expression ?

Solution :

Re-write expression as

[tex]8x^9-27y^{15}=(2x^3)^3-(3y^5)^3[/tex]

Applying identity, [tex]a^3-b^3=(a-b)(a^2+ab+b^2)[/tex]

Here, [tex]a=2x^3[/tex] and [tex]b=3y^5[/tex]

[tex]8x^9-27y^{15}=(2x^3-3y^5)((2x^3)^2)+(2x^3)(3y^5)+(3y^5)^2[/tex]

[tex]8x^9-27y^{15}=(2x^3-3y^5)(4x^6+6x^3y^5+9y^{10}[/tex]

Therefore, The factored form is  [tex]8x^9-27y^{15}=(2x^3-3y^5)(4x^6+6x^3y^5+9y^{10}[/tex]

PLEASE HELP ASAP!!!! :)

Identify the natural number that is closest to √142.
A.) 11
B.) 12
C.) 142
D.) 13

Answers

12 , since 12^2 is 144, and the square root of 144 is 12
the square root of 142 is 11.916375... so the natural number closest to that is 12

What is the x-intercept of the line in the equation 4x+2y=12

Answers

i think that x=2 and so does y=2. Hope that answers your question.
i think that x=2 and so does y=2. Hope that answers your question.hope this helps:D

Help! I'm giving brainiest!!!

Answers

33/2 =16.5

round down: 16 numbers at most are less than 22

What is the messure of ABC

Answers

B. would be your answer, 118

The high school dance team is learning a new routine to a song that lasts 3 minutes and 41 seconds, or 221 seconds total. Yesterday, they covered the first 45 seconds of the song at practice. They learn an average of 22 seconds of the dance in an hour. Let h represent the time, in hours, it will take the team to learn the entire dance. Which equation represents this situation, and how long will it take?
A. 221 = 22h; 11 hours
B.221 = 22h - 45;12 hours
C.221 = 22h + 45; 8 hours
D. 221 = 45h + 22; 5 hours

Answers

C. 221=22h +45; 8 hours

Answer:

Option C.

Step-by-step explanation:

High school dance team is learning a new routine to a song that lasts 221 seconds.

Yesterday they covered the first 45 seconds for the song at practice.

They learn an average of 22 seconds of dance per hour.

If they learned the dance for h hours then total time taken for routine will be = (22h + 45)

Therefore, equation that represents the this situation will be

22h + 45 = 221

22h = 221 - 45

22h = 176

h = [tex]\frac{176}{22}=8[/tex]

Total hours taken will be 8 hours.

Therefore, option C will be the answer.

A store is offering a $30 mail in rebate on all color printers. Luis is looking at different color printers that range in price from $175 to $260. How much can he expect to spend after the rebate?

Answers

subtract 30 from both prices shown

175 -30 = 145

260 -30 = 230

 he will spend between 145 and 230 after the rebate

Final answer:

After applying the $30 mail-in rebate, Luis can expect to spend anywhere from $145 to $230 on a color printer.

Explanation:

The problem is asking to find out how much Luis will spend on a color printer after applying a $30 mail-in rebate. Given that the printers range in price from $175 to $260, we subtract the rebate from each of these prices to get the range Luis might expect to pay.

To calculate the minimum price, we take the lowest price of $175 and subtract the mail-in rebate: $175 - $30 = $145.

And to calculate the maximum price, we take the highest price of $260 and subtract the rebate: $260 - $30 = $230.

So, after applying the $30 mail-in rebate, Luis can expect to spend anywhere from $145 to $230 on a color printer.

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Order number in least to greatest, 1/5, 0.1, -1/2, -0.25, 0.3

Answers

Final answer:

The numbers ordered from least to greatest are -1/2 (-0.5), -0.25, 0.1, 1/5 (0.2), and 0.3. The decimals provide a common format that makes comparisons straightforward.

Explanation:

The student is asking to order numbers from least to greatest. To compare these numbers, we convert them to a common format, such as decimals, and then we can easily arrange them:

-1/2 = -0.5 (the smallest negative number)-0.25 is the next smallest number, it is greater than -1/20.1 is equal to 1/10 and is the smallest positive number1/5 = 0.2, which is greater than 0.10.3 is the largest positive number

Therefore, the numbers ordered from least to greatest are: -1/2, -0.25, 0.1, 1/5, 0.3.

A cubic foot of water weighs about 62.5 pounds. if an aquarium is 18 feet long, 10 feet deep, and 12 feet wide, what's the approximate pounds-per-square-inch pressure (psi) on the bottom of the tank?

Answers

Final answer:

To find the psi on the bottom of an 18x10x12 feet aquarium, calculate the total weight of water, 135,000 pounds, and divide it by the bottom area in square inches, resulting in approximately 4.34 psi.

Explanation:

To calculate the pounds-per-square-inch pressure (psi) on the bottom of the aquarium, we need to determine the weight of the water above a single square inch of the aquarium's bottom.

Given that the aquarium dimensions are 18 feet long, 10 feet deep, and 12 feet wide, we first calculate the volume of water in the aquarium by multiplying these dimensions together, which gives us 2160 cubic feet.

Next, since we know that each cubic foot of water weighs about 62.5 pounds, the total weight of the water in the tank can be found by multiplying the volume by this weight, resulting in 135,000 pounds (2160 cubic feet * 62.5 pounds/cubic foot).

To find the pressure in psi, we divide this total weight by the area of the bottom of the tank in square inches.

The tank bottom is 18 feet by 12 feet, which is 216 square feet or 31,104 square inches (216 square feet * 144 square inches/square foot).

Dividing 135,000 pounds by 31,104 square inches, we get approximately 4.34 psi pressure exerted on the bottom of the tank.

The average height of a female draft is 4.6 meters. Was her height in centimeters.

Answers

Her height was 460 centimeters

Final answer:

To convert the average height of a female giraffe from meters to centimeters, multiply 4.6 meters by 100, resulting in 460 centimeters.

Explanation:

To convert the average height of a female giraffe from meters to centimeters, we need to use the conversion factor where 1 meter is equivalent to 100 centimeters. If the average height is 4.6 meters, then we need to multiply this value by 100 to find the height in centimeters

Step-by-step calculation

Multiply the height in meters (4.6 m) by the conversion factor (100 cm/1 m).4.6 m × 100 cm/m = 460 cm.The average height of a female giraffe in centimeters is 460 cm.

This conversion process, from meters to centimeters, simplifies the representation of the average height of a female giraffe. Utilizing the conversion factor, where 1 meter equals 100 centimeters, the calculated result of 460 centimeters provides a more practical and commonly used metric. Such conversions are valuable for ensuring consistency in measurement units and facilitating communication across different contexts, enhancing our understanding of the physical dimensions of giraffes in a more accessible manner.

Perform the indicated operation.

4/11 x 10/8

Answers

There's two ways you could do this, multiplying it with fractions, or dividing them.

0.36 x 1.25 = 0.45
        or
4/11 x 10/8 = 5/11


To solve the operation 4/11 x 10/8, multiply the numerators and denominators separately. The result is 0.45454545454.

Perform the indicated operation: 4/11 x 10/8

Multiply the numerators: 4 x 10 = 40

Multiply the denominators: 11 x 8 = 88

The result is 40/88 = 0.45454545454

The graph of a combination of line segments that passes the vertical line test is a ?

Answers

Nonlinear function (A)

The graph of a combination of line segments that passes the vertical line test is a Non Linear function.

What is vertical line test?

The vertical line test states that a graph represents a function if and only if all vertical lines intersect the graph at most once.

The vertical line check is a graphical approach of determining whether or not a curve inside the aircraft represents the graph of a function by means of visually examining the variety of intersections of the curve with vertical lines.A vertical line intersects with them only once, making them features.Parabolas that face upward and downward are capabilities.They may be functions because a vertical line intersects the curve no extra than once.

If a vertical line intersects a curve on an xy-plane greater than once then for one price of x the curve has multiple value of y, and so, the curve does now not represent a function. If all vertical lines intersect a curve at most once then the curve represents a function.

The vertical line take a look at helps to find it a given curve represents a function or now not. If the vertical line cuts the graph of the equation at simplest one factor, then it's miles a characteristic, and if cuts the graph of the characteristic at a couple of point, then it does not constitute a characteristic. A vertical form is a shape with layers stacked on top of every other, with a fixed layer top, for instance a spherical tower where the radius corresponds to the datapoint.

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You decide to put $100 in a savings account to save for a $3,000 down payment on a new car. If the account has an interest rate of 2% per year and is compounded monthly, how long does it take you to earn $3,000 without depositing any additional funds?

Answers

when you plug into equation A=P(1+r/n)^nt, t=170

Answer:

170.202 years

Step-by-step explanation:

From the compound interest formula, that has interest rate in times per year but compounds monthly we have

[tex]A=P(1+\frac{r}{n})^{nt}[/tex]

A is the amount you want to save, P is the principal (what you put down, in this case 100), r is the anual interest rate, n is 12 i.e the times it compounds, and t is the amount of years it will take. So we have data for all variables but t.

Solving for t we have

[tex]\frac{A}{P}=(1+\frac{r}{n})^{nt}[/tex]

taking logs

[tex]log(\frac{A}{P})=nt \,log(1+\frac{r}{n})[/tex]

finally

[tex]t = \frac {log(\frac{A}{P}) }{ n[log(1 + \frac{r}{n})]}[/tex]

replacing and calculating we get t=170.202

Ashley is going to rent a truck for one day. There are two companies she can choose from, and they have the following prices.
Company A charges
$
103

and allows unlimited mileage.
Company B has an initial fee of
$
75

and charges an additional
$
0.80

for every mile driven.
For what mileages will Company A charge less than Company B?
Use
m

for the number of miles driven, and solve your inequality for
m

.


























Answers

y(A)=91

y(B)=55+ 0.90 m 

for what m will y(A)=y(B)? 

y(A)=y(B) 
91=55+0.90m 
0.90m= 36 
m=40 

company B is better if the distance is < 40 miles 
company A is better if the distance is > 40 miles 

for what m is y(A) greater or equal to y(B)?? 
0<m _< 40

(01.07)
Name the algebraic property demonstrated in the example below:
(2 + x) + y = 2 + (x + y) (1 point)


Commutative Property of Addition

Associative Property of Addition

Distributive Property

Transitive Property

Answers

Answer: Associative Property of Addition

We basically have 2+x+y on each side. The difference is the use of parenthesis in different places. With addition, we can add in any order we want and that includes grouping terms as well. For example
(2+3)+5 = (5)+5 = 5+5 = 10
2+(3+5) = 2+(8) = 2+8 = 10

So that's why in general (2+x)+y = 2+(x+y) is true for all real numbers x and y.

How to find the slope and y-intercept of 2y=8?

Answers

The Y-intercept is -8, because when you balance the equation, you subtract the positive 8.
There is not enough information to find the slope of this graph. But Y = 4

Two small pitchers and one large pitcher can hold 8 cups of water. One large pitcher minus one small pitcher constitutes 2 cups of water. How many cups of water can each pitcher hold? Set up system of equations and solve

Answers

Let the capacity of the large pitcher be L cups and the capacity of the small pitcher be S cups.1) L+2S = 8 "Two small pitchers (2S) and one large pitcher (L) can hold 8 cups of water."2) L-S = 2 "One large pitcher (L) minus one small pitcher (S) constitute 2 cups of water."Solve equation 2) for L---> (L = S+2) and substitue into equation 1) to get:1a) (S+2)+2S = 8 Solve for S.
1b) 3S+2 = 8 Subtract 2 from both sides.1c) 3S = 6 Divide both sides by 3.1d) S = 2 andL = S+2L = 2+2 = 4The large pitcher can hold 4 cups.The small pitcher can hold 2 cups.

The previous task asked you to select the rectangle that did not represent an enlargement of the given rectangle. explain how you determined which rectangle was not an enlargement.

Answers

The ratio table should show dimensions that are proportional to the original rectangle. That is, the dimensions of the other rectangles should be multiplied by a scale factor for the enlargement. I checked each dimension to see if it was a multiple of the original rectangle.


Final answer:

To determine if a rectangle is an enlargement, compare the corresponding sides of the rectangles.

Explanation:

To determine which rectangle is not an enlargement of the given rectangle, you should compare their corresponding sides. An enlargement is a proportional increase in the dimensions of the original shape. If the corresponding sides of the two rectangles are not scaled by the same factor, then it is not an enlargement.

Identify the dimensions of the given rectangle.Compare the corresponding sides of each rectangle.If the corresponding sides are not scaled by the same factor, then the rectangle is not an enlargement.

How do you solve x in this equation ?

Answers

both angles need to equal 180 degrees

 so you get

2x + 4x+150 = 180

combine like terms

6x + 150 =180

 subtract 150 from each side

6x =30

 x = 30/6

x = 5

What is the x coordinate in the solution of the system of equations y =-2/3x and 4x - 9y =-40

Answers

The two given equations are:
y = -2/3 x 
4x - 9y = -40

Substitute by the first equation in the second as follows:
4x - 9(-2/3 x) = -40
4x + 6x = -40
10x = -40
x = -4
Final answer:

The x-coordinate in the solution of the given system of equations is -4.

Explanation:

The x-coordinate in the solution of the given system of equations can be found by substituting the value of y from one equation into the other equation and solving for x. Let's solve the system of equations:

Start with the equation y = -2/3x. Substitute this into the second equation:

4x - 9(-2/3x) = -40

Now simplify and solve for x:

4x + 6x = -40

10x = -40

x = -4

So, the x-coordinate in the solution of the system of equations is -4.

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Michael is walking from home to work. The function graphed represents the remaining distance to his work, in kilometers, x hours after he starts walking.

What is the meaning of each key feature of the graph?

Drag the answer into the box to match each item.

Answers

Let

x------> the time in hours

y------> the distance in kilometers

we know that

The x-intercept is the value of x when the value of y is equal to zero

In this problem the x-intercept is about the point [tex](0.80,0)[/tex]

that means

The number of remaining hours it takes to walk to work is [tex]0.80[/tex] hours (about [tex]48[/tex] minutes

The y-intercept is the value of y when the value of x is equal to zero

In this problem the y-intercept is the point [tex](0,4)[/tex]

that means

The remaining distance from home to work after Michael starts walking is [tex]4[/tex] kilometers

therefore

the answer in the attached figure

1. Solve for t: I=Prt

2. The bill (parts and labor) for the repair of a car was $458. The cost of parts was $339. The cost of labor was $34 per hour. Write and solve the equation to find the number of hours of labor.

3. 85% of 300 is what number?

4. What distance is 24% of 710 miles?

Answers

3. You should multiplyou of means multiplication 85/100 300/100

A car is traveling at 70 ​mi/hour. What is the​ car's speed in feet per​ second?

Answers

70 miles per hour
5280 feet per mile
5280 x 70 = 369600 feet per hour
3600 seconds per hour
369600 divided by 3600 =
102.67 feet per second (rounded to the nearest hundredth)
There are 5,280 feet per mile and
3,600 seconds per hour

70 miles / hour * (5,280 feet / 1 mile) * (1 hour / 3,600 seconds) =
369,600 / 3,600 = 102.666... feet / second
 

the diagram shows the dimensions of a teepee. find the volume of the building to the nearest cubic unit. use 3.14 for pi. height is 17 ft and width is 20 ft.

Answers

it is 17ft because i know im in high school and the diagram show

if I'm right a teepee is a cone so
 1/3*base area *h
pi *10^2 *17 
-----------------
         3
=1779

A man standing 13 feet from the base of a lamppost casts a shadow 5 feet long. if the man is 6 feet tall and walks away from the lamppost at a speed of 450 feet per minute, at what rate, in feet per minute, will the length of his shadow be changing?

Answers

The  length of his shadow be changing  2250/13.

What is proportion?

A proportion is an equation in which two ratios are set equal to each other.

Given:

height of men = 6 feet

Shadow height= 5 feet

speed of men= 452 feet/ min

So, Lampost's height = 6 x (5 +13)/ 5 =108/5

Now, using the proportion

L/ (L + 13 + 450 t)= 30/108

108 L= 30 L + 390 + 13500t

78 L = 390 + 13500t

L= 5 + 2250/13 t

hence, length of his shadow be changing  2250/13.

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share £50 in the ratio 4:1

Answers

50 as 1 in the ratio

50:200

50 as 4 in the ratio

50:12.5


hope this helps

Solve the system of equations using matrices. Use Gaussian elimination with back-substitution.  
x + y + z      =      -5 
x - y + 3z     =     -1 
4x + y + z    =     -2 

Answers

Hello,

Solution in file jointed.
==================


ALGEBRATIC EXPRESSIONS HELP

the product of 4 and a number is increased by 7

Answers

product means multiply

increased by means add

 so product of 4 and a number would be 4n

 than add 7

 so you have 4n+7

I need the answer i don't know the answer so please help me

Answers

1200 - 450 = 750 liters that he needs to fill up

81.5 x 750 = €61,125 
€61,125 x 0.075 = €4,584.38 (discount as a loyal customer)
total paid with discount = €61,125 - €4,584.38 = €56,540.62

answer
Mr. Leonard gets  €4,584.38 discount on his purchase
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