what is -11 + l-5l - l-15l

Answers

Answer 1

Answer: -21

Step-by-step explanation: abs(-5) and abs (-15) just makes it positive, so the equation becomes -11 + (5) - (15), which equals -21.

Answer 2
-21 is the answer. -11+|-5|-|-15|
-11+5-15
-6-15

Related Questions

How much interest would y dollars earn in one day at a rate of 1.75% compounded daily?

Answers

The interest that y dollars earn in one day at a rate of 1.75% compounded daily is 0.0175

What is an equation?

An equation is an expression that shows the relationship between two or more numbers and variables.

Let I represent the total interest gotten from investing y dollars. Since y dollars is invested at a rate of 1.75% compounded daily, hence:

Interest = y * 0.0175 = 0.0175

The interest that y dollars earn in one day at a rate of 1.75% compounded daily is 0.0175

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25% of 32

Thank you very much if you decide to help

Answers

The answer to your question is eight
25% of 32 is 8.

25% as a fraction of a base denominator of 100 can be represented as 1/4.

The keyword “of” typically stands for multiplication. With this in mind, we can multiply the two given numbers to find our result. This would look like:

1/4 • 32 = 32/4

32 / 4 = 8

Therefore, 25% of 32 gives us 8.

Please solve this help me

Answers

Answer:

2

does that help?

Find the actual width of a building if the model of the building is 7 cm wide by 58.7 cm long and the actual length of the building is 140.9

Answers

Answer:

16.8

Step-by-step explanation:

Set up a proportion.  

w = width and l = length

I would put the length and the width of the model in the first fraction and the length of the actual building on the right.

[tex]\frac{w}{l}[/tex] =[tex]\frac{w}{l}[/tex]

[tex]\frac{7}{58.7}[/tex] = [tex]\frac{w}{140.9}[/tex]  Multiply both sides of the equation by 58.7 and 140.9 and you get:

140.9(7) = 58.7x

986.3 = 58.7x  Divide both sides by 58.7

16.8023850085 = x  I will round to the nearest tenths' place

16.8

The accountant for Jean’s Dress Shop prepared the following cash budget. Jean’s desires to maintain a cash cushion of $10,000 at the end of each month. Funds are assumed to be borrowed and repaid on the last day of each month. Interest is charged at the rate of 1 percent per month.

Answers

The completion of Jean's Dress Shop's cash budgets for the following months is as follows:

Cash Budget                                     July            August        September

Section 1: Cash receipts  

Beginning cash balance               $25,000      $10,000        $10,000

Add cash receipts                           90,000      100,000        120,300

Total cash available                     $115,000     $110,000      $130,300

Section 2: Cash payments  

For inventory purchases              $82,750        $70,115       $87,076

For S&A expenses                         27,250         30,280          30,716

For interest expense                               0                 50                54.45

Total budgeted disbursements $110,000     $100,445      $117,846.45

Section 3: Financing activities  

Surplus (shortage)                        $5,000     $9,555       $12,453.55

Borrowing (repayments)                5,000   455        ($2,453.55)

Ending cash balance                  $10,000       $10,000       $10,000

What is the Cash Budget?

The Cash Budget is an estimate of an entity's cash flows (cash outflows and cash inflows) over a specific period.

The Cash Budget can be prepared monthly, quarterly, semi-annually, or yearly.

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Question Completion:

Complete the cash budget by filling in the missing amounts.

Cash Budget                                     July            August        September

Section 1: Cash receipts  

Beginning cash balance               $25,000  

Add cash receipts                           90,000      100,000        120,300

Total cash available                     $115,000    $

Section 2: Cash payments  

For inventory purchases              $82,750        $70,115        $87,076

For S&A expenses                         27,250         30,280           30,716

For interest expense                               0        

Total budgeted disbursements $110,000  

Section 3: Financing activities  

Surplus (shortage)                        $5,000  

Borrowing (repayments)                5,000  

Ending cash balance                  $10,000        $10,000     $10,000

If you bought 12 cookies (each cookie for 0.99) how much more would each cookie cost than if you bought them by the dozen? ( A dozen pack is for 6.55)

Answers

The required cost of each cookie become when buying in dozen is $0.54.

Given that,
Bought 12 cookies (each cookie for 0.99).
A dozen pack is for 6.55.
how much more would each cookie cost if bought by the dozen is to be determined.


What is arithmetic?

In mathematics, it deals with numbers of operations according to the statements. There are four major arithmetic operators, addition, subtraction, multiplication, and division,

Here,
In a dozen cookies, there are 12 cookies
Now cost of a dozen cookies = 6.55
Now 12 cookies = $6.55
1 cookie = 6.55 / 12
cost of 1 cookie = $0.54

Thus, the required cost of each cookie become when buying in dozen is $0.54.

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15.
(15x-26)
1
28°
(12x+1)
-(4y-9)°
m

What is x and what is y

Answers

The value of x is 3.6 and the value of y is 13.35.

We are given the equations that:

15 x - 26 = 28°

12 x + 1 = (4 y - 9)°

Now,

15 x - 26 = 28°

Add 26 to both the sides:

15 x = 28 + 26

15 x = 54

Divide both sides by 15, we get that:

x = 54 / 15

x = 3.6

Now, we have:

12 x + 1 = (4 y - 9)°

Substitute x = 3.6

12 (3.6) + 1 = 4 y - 9

43.2 + 1 = 4 y - 9

44.2 = 4 y - 9

4 y = 44.2 + 9

4 y = 53.2

y = 53.2 / 4

13.35

Therefore, we get the value of x as 3.6 and the value of y as 13.35.

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Answer:

The value of x is 3.6 and the value of y is 13.35.

Step-by-step explanation:

663 divided by 51 step by step

Answers

Answer:13

Step-by-step explanation:51 goes into 66 one time so 66-51=15

then 153/51=3 so 13

Step-by-step explanation:

51 goes into 66 one time so 66-51= 15 then 153/51 = 3 so 13

no need for the top part just the bottom

Answers

Answer:

2a.The difference is that question 1b has been ordered by PEDMAS

2b. The fact that Add(A) comes before Subtract(S).

2c. The order of the subjects in Bidmas.

Step-by-step explanation:

Write an equation to represent the real world problem below.


The area of a rectangle measures 9/14 ft^2. It has a length of 3/7 of a foot and a width of 1 1/2 feet.

Answers

The equation which represents the real world problem involving a rectangle as described in the task content is; 9/14 = 3/7 × 3/2.

What is the equation which represents the real world problem as given in the task content?

It follows from the task content that the equation which represents the real world problem involving a rectangle be determined.

It follows from plane shape measures that the area of a rectangle is;

Area = length × width.

Hence, from the parameters given; we have;

Area = 3/7 × 1 1/2

Area = 3/7 × 3/2

Ultimately, the model according to the given parameters which hold true is;

9/14 = 3/7 × 3/2.

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What’s the circle equation for this ? Calculus

Answers

Greetings from Brasil...

The expression that allows using the equation of a circle is:

(X - Xc)² + (Y - Yc)² = R²

as

Xc = - 4, Yc = 4 and R = 4, then

(X + 4)² + (Y - 4)² = 16

or

X² + 8X + Y² - 8Y + 16 = 0

Jane decided that she would spend the rest of her money on taffy about how many pounds of taffy did jade purchase

Answers

you forgot to add the units.

Work out 3 square root 16

as a power of 2

Answers

Answer:

I would say 144

Step-by-step explanation:

I say 144 Because 3 to the square root of 16 is 12

And twelve to the second power is 2

Which expression is equivalent to



A:4x
B:4x+4
C:x^2+7x+10
D:-x^2-5x-6

Answers

The expression equivalent to [tex](x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})][/tex] is  option (A) 4x.

As per the question statement, we are given with an expression  [tex](x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})][/tex].

We are required to simplify the above mentioned expression.

To solve this question, let us simplify the expression, part by part.

First, We are considering the part (x² + 6x + 8), which can be rewritten as

[tex][( (x^{2} + 6x + 9) - 1][/tex]...(1)

Now, [tex](x^{2} +6x +9)=[(x)^{2} +(2*x*3)+(3)^{2}][/tex]...(2)

Comparing [tex][(x)^{2} +(2*x*3)+(3)^{2}][/tex] with the standard form of

[(a + b)² = (a² + 2ab + b²)], we get, (a = x) and (b = 3).

Therefore, [tex][(x^{2} +6x +9)=(x+3)^{2}][/tex], then,

[tex][( (x^{2} + 6x + 9) - 1] = [(x+3)^{2} -1]\\or, (x^{2} + 6x + 8)=[(x+3)^{2}-(1)^{2}][/tex]...(3)

Again, comparing [tex][(x+3)^{2}-(1)^{2}][/tex] with the standard expansion of

[(c²- d²) = (c + d)(c -d)], we get, [(x + 30 = c] and (d = 1).

Therefore, [tex][(x+3)^{2}-(1)^{2}]=[(x+3+1)(x+3-1)][/tex]

[tex]or, (x^{2} + 6x + 8) = (x+4)(x+2)[/tex].

Using the simplified value of (x² + 6x + 8) in the expression  [tex](x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})][/tex], we get,

[tex](x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})]=(x+2)+[4x-\frac{(x+4)(x+2)}{(x+4)} ]\\or, (x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})]=(x+2)+[4x-(x+2)]\\or, (x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})]=(x+2)+[(4x-x)-2]\\or, (x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})]=(x+2)+(3x-2)\\or, (x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})]=[(x+3x)+(2-2)]\\or, (x+2)+[4x-(\frac{x^{2}+6x+8 }{x+4})]=4x[/tex]

Expression: Mathematical statements, that have a minimum of two terms containing numbers or variables, or both, connected by an operator in between are known as expressions

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Write the base-ten number for 29

Answers

The base-ten number for the number 29 is 29

How to determine the base-ten number?

The number is given as

29

The base of the above number is not stated

When the base of a number is not stated, then the base of the number is base 10

This means that the number 29 is in base ten

Hence, the base-ten number for the number 29 is 29

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A storeowner orders 25 calculators that cost ​$30 each. The storeowner can sell each calculator for ​$39. The storeowner sold 22 calculators to customers. He had to return 3 calculators that were never sold and pay a ​$2 charge for each returned calculator​ (although the initial cost is​ refunded). What is the​ storeowner's profit?

Answers

Hence , the store owner's profit will be $ 102 .

In general, the profit is outlined because the quantity gained by merchandising a product, that ought to be over worth} price of the merchandise. it's the gain quantity from any reasonably enterprise. In short, if the (SP) of the merchandise is over the value price (CP) of a product, then it's thought of as a gain or profit. It describes the monetary profit obtained if the revenue from the enterprise exceeds the taxes, expenses, and so on, that square measure concerned in sustaining business activities.

It is providing a store owner orders twenty five calculators that price ​$30 every.

Original cost = number of calculators × cost per calculator

                       = 25 ×  30

                       = $ 750

Sales revenue  = 22 ×  39

                         = $ 858

Return loss = 3 ×  2

                   = $ 6

Profit = Sales revenue - ( Original cost + Return loss )

          =  858 - ( 750 + 6 )

          = 858 - 756

          = $ 102

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What is the point-slope form of the line with slope

2
5
that passes through the point
-
4
,

-
7
?

Answers

The equation, in point-slope form, matches the graphed line is y + 7= 2/5(x - 4)

How to determine what equation, in point-slope form, matches the graphed line?

The point on the line is given as

Point = (4, -7)

The slope (m) of the line is given as

m = 2/5

The linear equation is then represented as

y - y1 = m(x - x1)

So, we have

y + 7= 2/5(x - 4)

Hence, the equation, in point-slope form, matches the graphed line  is y + 7= 2/5(x - 4)

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Which three lengths CANNOT be the lengths of the sides of a triangle?
13 m, 13 m, 12 m
5 m, 10 m, 6 m
24 m, 16 m, 11 m
20 m, 6m, 9 m

Answers

answer: 20m, 6m, 9m

explanation:

the two shortest sides of the triangle need to add up to equal more than the longest side. to find this we can test all the answers:

13, 13, 12: 13+12 = 25 25 > 13 (works)

5, 10, 6: 5+6 = 11 11 > 10 (works)

24, 16, 11: 16+11 = 27 27 > 24 (works)

20, 6, 9: 6+9 = 15 20 > 15 (doesn’t work)

so the answer is the last one.

hope this helped! :)

lelah is decorating her bedroom with posters of her four favorite sports teams. she has one poster of each team and wants to put one poster on each of her four walls. In how many ways can lelah arrange the four posters?

Answers

Lelah can arrange the four posters in 24 ways.

What is permutation?

A permutation is an arrangement of objects in a definite order. The members or elements of sets are arranged here in a sequence or linear order.

Now it is given that,

Number of poster = 4

Number of walls = 4

Since one poster of each team to put one poster on each of her four walls.

So, number of ways = 4!

⇒ number of ways = 4x3x2x1

⇒ number of ways = 24 ways

Thus,  Lelah can arrange the four posters in 24 ways.

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¿Cuánto recorre aproximadamente una rueda que da 60 vueltas si ésta tiene un radio de 0.20 m?
O 75m
O 38m
O 24m
O 1.3m

Answers

La rueda recorre una distancia de 75.420 metros tras 60 vueltas. (Correct choice: A)

Cuánta distancia recorre una rueda que da 60 vueltas?

La rueda se desplaza sobre el suelo mediante un tipo de movimiento conocido como rodadura, en la que la rueda experimenta rotación y traslación, cuyo centro instantáneo de rotación es el punto de contacto entre la rueda y el suelo.

Si no existe deslizamiento de la rueda con respecto al suelo, entonces la distancia recorrida tras una revolución de la rueda (s), en metros, es descrita por la siguiente ecuación:

s = 2π · r         (1)

Donde r es el radio de la rueda, en metros.

Si tenemos que r = 0.20 m, entonces la distancia recorrida es:

s = 2π · (0.20 m)

s ≈ 1.257 m

Asimismo, la distancia recorrida es directamente proporcional al número de revoluciones de la rueda es y la distancia recorrida tras 60 vueltas es determinada por regla de tres simple:

S = 60 vueltas × (1.257 m / 1 vuelta)

S = 75.420 metros

La rueda recorre una distancia de 75.420 metros tras 60 vueltas.

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At the movie theatre, child admission is $5.80 and adult admission is $9.30 . On Wednesday, 122 tickets were sold for a total sales of $893.10 . How many child tickets were sold that day?

Answers

The number of child ticket sold on that day is 69.

How to find the number of ticket sold using variables?

At the movie theatre, child admission is $5.80 and adult admission is $9.30 . On Wednesday, 122 tickets were sold for a total sales of $893.10 .

Therefore,

let use variables to represents the number of child and adult tickets sold.

let

variable x = number of child ticket sold

variable y = number of adult tickets sold

Therefore,

5.80x + 9.30y = 893.10

x + y  = 122

multiply equation(ii) by 5.80

5.80x + 9.30y = 893.10

5.80x + 5.80y = 707.6

3.5y = 185.5

y = 185.5 / 3.5

y = 53

Therefore,

x = 122 - 53

x = 69

Hence, the number of child ticket sold on that day is 69.

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which of the following is a flat surface that extends infinitely, has length and width but does not have depth

Answer:Plane
reason:i took the test and passed​

Answers

A plane is a flat surface that has length and width but no depth and can extend indefinitely.

In two dimensions, a plane has no limits. It has no thickness at all. A coordinate plane is an illustration of a plane. In the coordinate plane, a type of geometric plane, we plot points. A number line that runs up and down forever and one that runs from left to right indefinitely both exist on the coordinate plane. There are many different kinds of planes, including intersecting and parallel ones. In cursive writing, the upper case letter P stands for a plane.

What kinds of planar geometry are there?

Flat forms are also known as plane geometric figures, which include 2-dimensional shapes including squares, rectangles, triangles, and circles. Contrarily, 3-dimensional geometric forms such a cone, cube, cuboid, cylinder, etc. are used in solid geometry.

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Answer: freee points?

Step-by-step explanation: You gave the answer to your own question.

For the word problems below, you MUST show work to earn full credit
(a.) Hailey's plane took 90 seconds to climb 4,500 feet.

(i)What is the speed of her plane in feet per
second?

(ii) How high was the plane at 35 seconds?

Answers

The speed of her plane in feet per second is 50 feet per second and the plane high was 1750 feet.

i. The speed of Hailey’s plane is 50 feet per second.

As Hailey’s plane took 90 seconds to climb 4,500 feet,

X= 4,500 ÷ 90

X= 50 feet per second.

ii. The plane was at 1750 feet at 35 seconds.

As the plane climb 50 feet per second,

X= 50 * 35

X= 1750 feet.

Jetliners typically fly between 240 and 285 km/h during take-off (130–154 km; 149–177 mph). Light aircraft, such a Cessna 150, accelerate to about 100 km/h after take-off (54 km; 62 mph). Even slower take-off speeds apply to ultra-lights.

Hence, the speed of her plane in feet per second is 50 feet per second and the plane high was 1750 feet.

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The speed of her plane in feet per second is 50 feet per second and the plane high was 1750 feet.

i. The speed of Hailey’s plane is 50 feet per second.

As Hailey’s plane took 90 seconds to climb 4,500 feet,

X= 4,500 ÷ 90

X= 50 feet per second.

ii. The plane was at 1750 feet at 35 seconds.

As the plane climb 50 feet per second,

X= 50 * 35

X= 1750 feet.

Jetliners typically fly between 240 and 285 km/h during take-off (130–154 km; 149–177 mph). Light aircraft, such a Cessna 150, accelerate to about 100 km/h after take-off (54 km; 62 mph). Even slower take-off speeds apply to ultra-lights.

Hence, the speed of her plane in feet per second is 50 feet per second and the plane high was 1750 feet.

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Question
Divide: (y^3-1) (y+4)

Answers

Answer:

y^2 - 4y + 16 - 65/y + 4

How much pure acid should be mixed with 5 gallons of a 70% acid solution in order to get a 90% solution?

Answers

Answer:

You will need 10 gallons of pure acid to mix with 5 gallons of a 70% acid solution to get a 90% solution.

Step-by-step explanation:

.70(5) + x = .90(x + 5)  I want to multiply both sides by 100 to clear the decimal

70(5) + 100x = 90(x + 5) Distribute the 70 and the 90

350 + 100x = 90x + 450  Subtract 90x from both sides

350 + 10x = 450  Subtract 350 from both sides

10x = 100  Divide both sides by 10

x = 10

Reginald spent 2 1/3hours doing research at the library for his science project. he spent 3/4of that time writing his notes. how many hours did he spend writing notes?

Answers

Reginald spent 7/4 hours if his time in writing notes.

What is meant by the term mixed fraction?A mixed fraction is one that is represented by its quotient and remainder. 2 1/3, for example, is a mixed fraction in which 2 is the quotient and 1 is the remainder. A mixed fraction is thus the product of a whole number or a proper fraction.

As, per the given question;

Total time of Reginald doing research in the library is 2 1/3 hours.

2 1/3 is given in the mixed fraction;

Solving this;

= (2×3 + 1)/3

= (6 + 1)/3

= 7/3

Thus, total hours in library is 7/3 hours.

He spent 3/4 of that time in writing notes;

3/4 of 7/3 will be. simply multiply.

= (3/4)(7/3)

= 7/4

Thus, the total time spent 7/4 hours of his library time in writing his notes.

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19.

(01.05 MC)


Savannah wants to purchase C dozen cupcakes for $2.50 each and B boxes of brownies for $3.25 each. She can spend at most $35. Which inequality could be used to determine how many of each item Savannah can purchase? (1 point)

2.50C + 3.25B < 35

2.50C + 3.25B ≤ 35

2.50C + 3.25B > 35

2.50C + 3.25B ≥ 35

Answers

Answer:

[tex]2.50c \: + \: 3.25b \: \leqslant \: 35[/tex]

Step-by-step explanation:

The total amount spent needs to be less than 35 dollars but it can also equal that amount. It can't be greater than 35 dollars because you can't spend money you don't have

pls answer just alittle bit helps alot​

Answers

A’ = {2,4,6}
B’={1,3}
C’={3,5}
A’ n B’={null}
A’u B’ ={1,2,3,4,6}
A’u B={2,4,5,6}
A u B’ ={1,3,5}
A n B’ ={1,3}
(A n C)’ = {null}
(A u B)’ = {null}



Not too sure but that should be correct

Parker has a credit card that has an APR of 21.99%. If Parker’s average daily balance for the month is $742, what is the finance charge? If Parker’s balance at the end of the month is $920, what will the new balance be after including the finance charge?

Answers

The finance charge is $13.60, whereas the new balance at the end of the month is  $933.60

What is the finance charge on the credit card balance?

The finance charge which is the monthly interest payable on the credit card balance is based on the average daily balance for the month, it is determined as the  average daily balance for the month multiplied by the annual percentage rate(APR) divided by 12 , since the requirement is to compute one month finance charge and not for a whole year

finance charge=$742*21.99%/12

finance charge=$13.60

The new balance is the balance at the end of the month plus the finance charge

new balance=$$920+$13.60

new balance=$933.60

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Answer:

13.60

933.60

Step-by-step explanation:

To determine the finance charge, use the formula:

FinanceCharge=APR12×AverageDailyBalance

Substitute 21.99% for the APR, and $742 for the average daily balance, and calculate:

FinanceCharge=0.219912×$742=$13.60

So, the finance charge will be $13.60

Next, determine the new balance by adding the finance charge to the balance at the end of the month:

$920+$13.60=$933.60

The new balance will be $933.60

Solve the compound inequality, and write the solution in interval notation: 2(3x+1)≤20 and 4(x−1)<2.

Answers

Answer: x∈(-∞,3]      x∈(-∞,1.5)

Step-by-step explanation:

2(3x+1)≤20

Divide both parts of the equation by 2:

3x+1≤10

3x+1-1≤10-1

3x≤9

Divide both parts of the equation by 3:

x≤3

Thus, x∈(-∞,3]

[tex]\displaystyle\\4(x-1) < 2\\\\Divide\ both\ parts\ of\ the\ equation \ by \ 4:\\\\x-1 < \frac{2}{4} \\\\x-1 < 0.5\\\\x-1+1 < 0.5+1\\\\x < 1.5\\\\Thus,\ x\in(-\infty,1.5)[/tex]

The solution in interval notation, x∈(-∞,3] and x∈(-∞,1.5)

What is inequality?

Inequality is defined as the relation which makes a non-equal comparison between two given functions.

An inequality is a mathes that compares two values or expressions using a relational operator, such as less than (<), greater than (>), less than or equal to (≤), greater than or equal to (≥), or not equal to (≠). Inequalities is used to describe relationships between quantities or to express constraints or conditions.

WE are given that the inequality  as;2(3x+1)≤20

Divide both parts of the equation by 2:

3x+1≤10

3x+1-1≤10-1

3x≤9

Now Divide both parts of the equation by 3:

x≤3

Thus, x∈(-∞,3]

Learn more about inequality ;

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