Raymond has 120 books on his bookshelf that he has not read. He plans on reading 3 books per week until there are only 24 books that he still needs to read. Which equation can be used to determine the number of weeks, w, it will take Raymond to have only 24 books left, and how many weeks will it take? 3w - 24 = 120; 48 weeks 24w = 120 - 3; 4 weeks 120 - 3w = 24; 32 weeks 24w - 3 = 120; 5 weeks

Answers

Answer 1
⓵ The equation would be : 120 - 3w = 24

⓶ To test it out, let’s start by isolating the “W” :

120 - 3w = 24
-24 -24



96 - 3w = 0
+3w +3w



96 = 3w
÷3 ÷3



32 = w

⓷ Now let’s see if everything works :

32 should be the number of weeks it will take Raymond to have only 24 books left!

If Raymond reads 3 books per week, how many did he read in 32 weeks?

32 × 3 = 96

If Raymond read 96 books in 32 weeks, how many books does he have left?

120 - 96 = 24

So the equation in #⓵ works!

I really hope this helped, if there’s anything just let me know! ☻

Related Questions

−7y−6y
​3
​​ +2y+4y
​3
​​ −5−1−2y
​3
​​

Answers

-7y - 6y³ + 2y + 4y³ - 5 -1 - 2y³ 

= -4y³ - 5y - 6        //Combine like terms.

What is the range of the function in the graph?
(I'VE NEVER BEEN GOOD AT THESE, COULD SOMEONE HELP?)

Answers

Locate the highest or lowest point on the graph. In this case, there is no highest point. There is only the lowest point. That lowest point is (2,0). 

The y coordinate of that lowest point is y = 0. This is the smallest y can be. The value of y cannot be any smaller. This forms the left boundary of the interval notation answer.

There is no upper boundary on how high y can go. It can grow forever. Therefore the right boundary of the interval is infinity

This is why the answer is the interval notation answer [tex][0,\infty)[/tex]
The square bracket indicates "include this value in the set" while a parenthesis says "exclude this value". We can never reach infinity so infinity is always with a parenthesis

Final Answer: Choice A

Note: the interval notation answer for choice A is the same as writing [tex]y \ge 0[/tex] (y is greater than or equal to 0)

(2x - 3y)(4x - y) Please help

Answers

(2x - 3y) (4x - y) = 8x² - 2xy - 12xy + 3y²

(2x - 3y) (4x - y) = 8x² -14xy  + 3y²

---------------------------------
Answer:8x² -14xy  + 3y²
---------------------------------

What is the slope of the line passing through the points (-4, 3) and (5, -3)?

Answers

1 hope this help you

Answer:

2/3

Step-by-step explanation:

My cousin just took this on odyssey

Suppose a normal distribution has a mean of 16 and a standard deviation of 4.

A value of 26 is how many standard deviations away from the mean?




−2.5

−1.5

1.5

2.5

Answers

To calculate the number of standard deviations away from the mean, we first subtract the actual score from the mean, then divide the difference by the standard deviation. In this case, our actual score is 26, so we subtract from the mean of 16, then divide by the SD of 4
(26 - 16) / 4 = 2.5

Answer:

Correct Answer is 2.5

Step-by-step explanation:

Which of the following is a polynomial?

Answers

Looks like you answer will be choice A...

Now why are the others not???
B. this is the product of two polynomials
C. this looks like a polynomial but notice the second term..it has a negative exponent. Exponents have to be of the set 0,1,2,3....
D. this expression introduces division by a variable which cannot happen in polynomials....note the first term where x is raised to the exponent of "-x"

x² + 2

Further explanation

Let us determine whether each algebraic expression is a polynomial or not.

[tex]\boxed{ \ A. \ x^2 + 2 \ }.[/tex] is a polynomial. [tex]\boxed{ \ B. (x^8 - 2)/(x^{-2} + 3) \rightarrow \frac{(x^8 - 2)}{(x^{-2} + 3)} \ }[/tex] is not a polynomial, but a rational function.[tex]\boxed{ \ C. \ 7x^7 - 2x^{-4} + 3 \ }[/tex] is not a polynomial, because - 4 is not a whole number power. [tex]\boxed{ \ D. \ x^{-x} - 1 \ }[/tex] is not a polynomial, because - x is not a power of integer but a variable as well.

Let us rephrase the following definitions.

A monomial is an algebraic expression which comprises a single real number, or the product of a real number and one or more variables raised to whole number powers. For example, [tex]\boxed{-2} \boxed{3x^2} \boxed{4a^3b^4} \boxed{-5xy^3z^2} \boxed{\frac{3}{5}}[/tex]A coefficient is each real number preceeding the variable(s) in a monomial. In the examples above [tex]\boxed{ \ -2, 3, 4, -5, \frac{3}{5} \ }[/tex] are the coefficients.A polynomial is the sum or difference of a set of monomials. For example, [tex]\boxed{ \ 2x^2 - 3xy^2 + 4x^2y \ }[/tex]Each monomial that forms a polynomial is called a term of that polynomial. For example, the term of polynomial [tex]\boxed{ \ 2x^2 - 3xy^2 + 4x^2y \ }[/tex] are [tex]\boxed{ \ 2, - 3, and \ 4. \ }[/tex]The constant term is the term of polynomial that does not contain a variable.The leading coefficient is the coefficient of the term containing the variable raised to the highest power.

For example, consider the polynomial [tex]\boxed{ \ 2x^4 - 3x^2 - 4x - 5 \ }[/tex]

[tex]\boxed{ \ 2x^4, - 3x^2, - 4x, and \ - 5 \ }[/tex] are the terms of polynomial.[tex]\boxed{ \ 2, - 3, - 4 \ }[/tex] are the coefficients.- 5 is the constant term.2 is the leading coefficient.

A polynomial is said to be in standard form if the terms are written in descending order of degree. For example:

[tex]\boxed{ \ 2x^4 - 3x^2 - 4x - 5 \ }[/tex] is a polynomial in standard form.[tex]\boxed{ \ - 3x^2 + 2x^4 - 5- 4x \ }[/tex] is the polynomial, but it is not in standard form.Learn moreThe remainder theorem https://brainly.com/question/950038768.32 divided by 2.8 is divisible https://brainly.com/question/5022643#Which expression is equivalent to the product of a binomial and a trinomial after it has been fully simplified https://brainly.com/question/1394854

Keywords: which of the following is a polynomial, a monomial, terms, the leading coefficient, constant, in a standard form, rational function, whole number power, integer

Easy Algebra 2 Rational Expressions question

Answers

Set the bottom equal to 0

x - 8 = 0
x = 8

A store sells 1 gallon of lemonade for 7 dollars and 1 quart of lemonade for 2 dollars. Horace has 11 dollars to buy 6 quarts of lemonade for a party.Explain whether he has enough money.

Answers

To find how much 6 quarts would cost we would need to do 6q(x)$2 to find the total. 6q(x)$2=$12 [Q as in quarts] He would need one more dollar to be able to purchase 6 quarts, but he only has enough money for 5.

100 POINTS!!!!!!!!!!!!!!! whats is 9 times 7 times 4777 times 2 plus 3636363636363 times 700 times 4 minus 5 time 6999999996950 plus 300 times 400

Answers

983181985277250
I believe this is the correct answer 

hope this helps
4.71891168e24.

Hope this helps! Have a great day :)

Please help :( 2 questions..

If c(x)=5/x-2 and d(x)=x+3 what is the domain of (cd)(x)?

And, if f(x)=7+4x and g(x)=1/2x, what is the value of (f/g)(5)?,

Answers

First note that since there are no parantheses in c, then c(x)=(5/x)-2. If c(x)=(5/x)-2 and d(x)=x+3, then (cd)(x) means multiply c(x)*d(x). c(x)*d(x)=[(5/x)-2]*(x+3). We multiply each term by each term and we get (5/x)*x-2*x+3*(5/x)-2*3=(5/x)(x/1)-2x+(3/1)(5/x)-6=5-2x+(15/x)-6. Since we have an x in the denominator, it cannot be 0. There are no other restrictions except x cannot be 0. SO the domain is (-infinity,0)U(0,infinity) or All Real numbers except x=0. For (f/g)(5), f(5)=7+4*5=27 and g(5)=(1/2)(5)=(5/2). (f/g)(5)=f(5)/g(5)=27/(5/2) and by inverting and multiplying we get 27*(2/5)=54/5.
I just took the test for the first question its all real values of x except x=2. I got it right. And i believe the answer to the second one is 270. Hope this helps! Good luck (:

If a plane slices a cube through three points that are equidistant from one of its vertices, which of the following best describes the cross-section of the cube?

Answers

Answer: The cross section would be a triangle.

Imagine a object that is a cube, like a dice. Start at one vertice and measure down 3 edges the same distance. 

Now, imagine that you cut through those 3 dots and cut off the corner. The resulting base of your new shape would be the cross section. It would be a triangle.

Answer:

Triangle

Step-by-step explanation:

A cube is a three-dimensional figure with six congruent square faces. The cube below is sliced by a plane through three points that are equidistant from one of its vertices.

The cross-section created by the plane is an equilateral triangle.

Therefore,  traingle is the best choice.

Draw a bar model to represent the expression m divided by 4

Answers

Bar models can be used to represent the quotient and the product of numbers or expressions

How to draw the bar model

Represent the division of m by 4 with x.

So, we have:

[tex]\frac m4 = x[/tex]

Multiply both sides of the equation by 4

[tex]4 * \frac m4 = x * 4[/tex]

Evaluate the products

[tex]m = x * 4[/tex]

So, we have:

[tex]m =4x[/tex]

See attachment for the bar model

Read more about quotients at:

https://brainly.com/question/7068223

A bag contains 18 blocks numbered from 1 to 18. Two blocks are selected from the bag at the same time. Let event E = the two numbers differ by 11. How many outcomes are in E? A) 7 B) 14 C) 28 D) 292

Answers

the correct answer is A 7

Answer:

A) 7

Step-by-step explanation:

E is when the numbers differ by 11, so these pairs work:

(1, 12), (2, 13), (3, 14), (4, 15), (5, 16), (6, 17), (7, 18)

Thus, there are 7 outcomes where the numbers differ by 1

What is the measure of angle C?





Enter your answer as a decimal in the box. Round only your final answer to the nearest hundredth.


°

Answers

10.39 is the measure of angle C.

Last winter Armand had mc009-1.jpg of a row of stacked logs. At the end of the winter he had mc009-2.jpg of the same row left. How much wood did he burn over the winter?

Answers

Boi, I can’t access da pics.

Answer:

the answer is 3/10 slime

Step-by-step explanation:


Jenny said i'm thinking of fraction that is equivalent to 2/6 the numerator is 8 less than the denominator what fraction is jenney thinking of

Answers

The number that Jenny is thinking of is 4/12

Hope I helped!
8/24 just multiple both sides of the fraction by 4

Write the expression as either the sine, cosine, or tangent of a single angle. tan5x - tan2y / 1 + tan5x tan2y

Answers

[tex]\bf \textit{Sum and Difference Identities} \\\\ tan(\alpha + \beta) = \cfrac{tan(\alpha)+ tan(\beta)}{1- tan(\alpha)tan(\beta)} \qquad tan(\alpha - \beta) = \cfrac{tan(\alpha)- tan(\beta)}{1+ tan(\alpha)tan(\beta)}\\\\ -------------------------------\\\\ \cfrac{tan(5x)-tan(2y)}{1+tan(5x)tan(2y)}\implies tan(5x-2y)[/tex]

Final answer:

The expression tan5x - tan2y / 1 + tan5x tan2y simplifies to tan(5x + 2y) using the tangent sum formula, illustrating how two tangent values can be combined into a single tangent of the sum of two angles.

Explanation:

The expression given is tan5x - tan2y / 1 + tan5x tan2y. This can be simplified using the tangent sum formula, which is a key concept in trigonometry. The tangent sum formula states that tan(a + b) = (tan a + tan b) / (1 - tan a tan b).

By comparing the given expression to this formula, we can see that the expression represents the tangent of the sum of two angles, specifically tan(5x + 2y). This simplification uses trigonometric identities to represent the combination of two different tangent values as a single tangent value of the sum of the angles.

Pamela drove her car 99 kilometers and used 9 liters of fuel. She wants to know how many kilometers, (k), she can drive with 12 liters of fuel. She assumes the relationship between kilometers and fuel is proportional. How many kilometers can Pamela drive with 12 liters of fuel?

Answers

99 km ... 9 liters
x km   ... 12 liters

If the relationship is proportional, we have

[tex] \frac{99}{x} = \frac{9}{12} [/tex]

from where 

[tex]x = \frac{99*12}{9}= \frac{1188}{9}=\bold{132} [/tex]

The answer is 132 kilometers.

The rate of change of y with respect to t is proportional to 50 - y

Answers

We can write and solve the differential equation that fits the statement given;
 dy/dt = k(50-t)
∫dy = ∫ k(50-t)dt
= ∫ (50k - kt) dt
therefore;
y = 50kt - k/2(t²) + C
Alternatively, can be written as
  y = - k/2 (50-t)² + C)

The town recreation department ordered a total of 100 baseballs and bats for the summer baseball camp. Baseballs cost $4.50 each and balls cost $20 each. The total purchase was $822. How many of each item was ordered

Answers

Final answer:

76 baseballs and 24 bats were ordered.

Explanation:

Let's assume that 'x' represents the number of baseballs ordered and 'y' represents the number of bats ordered.

We can set up two equations to solve for 'x' and 'y':

x + y = 100 (since the total number of items ordered is 100)4.50x + 20y = 822 (since the total cost of the purchase is $822)

We can solve the system of equations using the substitution or elimination method. Let's use the elimination method by multiplying the first equation by 4.50:

4.50x + 4.50y = 4504.50x + 20y = 822

Subtracting the first equation from the second equation eliminates 'x' and we can solve for 'y':

15.50y = 372

y = 24

Substituting the value of 'y' back into the first equation, we can solve for 'x':

x + 24 = 100

x = 100 - 24

x = 76

Therefore, 76 baseballs and 24 bats were ordered.

76 baseballs and 24 bats were ordered for the summer camp, costing $822 in total.

Let's denote the number of baseballs as [tex]\( B \)[/tex] and the number of bats as [tex]\( T \)[/tex].

We're given two pieces of information:

1. The total number of items ordered is 100, so [tex]\( B + T = 100 \)[/tex].

2. The total cost of the items is $822, so [tex]\( 4.50B + 20T = 822 \)[/tex].

We can solve this system of equations by substitution or elimination. Let's use the elimination method.

1. Multiply the first equation by 20 to match the coefficient of [tex]\( T \)[/tex] in the second equation:

[tex]\[ 20(B + T) = 20(100) \][/tex]

[tex]\[ 20B + 20T = 2000 \][/tex]

2. Subtract this modified first equation from the second equation:

[tex]\[ (4.50B + 20T) - (20B + 20T) = 822 - 2000 \][/tex]

[tex]\[ 4.50B + 20T - 20B - 20T = -1178 \][/tex]

[tex]\[ -15.50B = -1178 \][/tex]

3. Divide both sides by -15.50 to solve for [tex]\( B \)[/tex]:

[tex]\[ B = \frac{-1178}{-15.50} \][/tex]

[tex]\[ B \approx 76 \][/tex]

4. Now, substitute the value of [tex]\( B \)[/tex] back into the first equation to find [tex]\( T \)[/tex]:

[tex]\[ 76 + T = 100 \][/tex]

[tex]\[ T = 100 - 76 \][/tex]

[tex]\[ T = 24 \][/tex]

So, there were 76 baseballs and 24 bats ordered.

Find the amount of Social Security deducted: $37890 annually.

Answers

the answer is 2,898.59
Answer:

The current social security tax is 12.4% so the answer is $2349.18

Step-by-step explanation:

Social security deduction is a federal tax imposed on employers, employees and self-employed individuals. Employers and employees both get the equal shares. The current tax rate for social security is 6.2% for the employer and 6.2% for the employee and 12.4 % in total so the social security tax for $37890 is 4698.36 in total and $2349.18 on each party i.e employer and employee.

If a pair of perpendicular lines are rotated, which is true?
A) Rotating perpendicular lines result in parallel lines.
B) The lines remain perpendicular only if rotated 180°.
C) The lines remain perpendicular only if rotated 360°.
D) Rotated perpendicular lines always remain perpendicular lines.

Answers

Your answer would be (D).


Explanation: Rotated perpendicular lines always remain perpendicular lines.

Rotation is a rigid transformation, so the lines remain perpendicular.

Perpendicular lines remain perpendicular after any rotation around a point on either line because rotation is a rigid motion that preserves angles and distances. Therefore, the correct answer is option D).

When a pair of perpendicular lines is rotated around any point on either line, the two lines will always remain perpendicular to each other, regardless of the angle of rotation. This is because rotation is a rigid motion, which preserves angles and distances. Consequently, if the two lines were originally perpendicular, they would continue to form a 90-degree angle with each other after any amount of rotation. In other words, the nature of perpendicular lines is such that they form four right angles at the point of intersection, and rotation around that point does not alter these angles.

You purchased 8 gal of paint and 3 brushes for 152.5. the next day, you purchased 6 gal of paint and 2 brushes for 113. how much does each gallon of paint and each brush

Answers

let the price of paint be x and the price of brush be y

8x + 3y = 152.5 ------------ (1)
6x + 2y = 113 --------------- (2)

(1) x 2 :
16x + 6y =305 -------------(1a)

(2) x (3) :
18x + 6y = 339 -------------(2a)

(2a) - (1a) :
2x = 34
x = 17 ---------- sub into (2)
6(17) + 2y = 113
102 + 2y = 113
2y = 113 - 102
2y = 11
y = 5.5


x = $17, y = $5.50

Each gallon of paint costs $17 and each brush costs $5.50




Which relationship shows an inverse variation?
x: 2,3,4,5
f(x):1,4,9,16

x:1,2,3,4
f(x):2,8,18,32

x:1,2,3,4
f(x):4,3,2,1

X:2,4,6,8
f(x):12,6,4,3,

Answers

Only in the 4th selection do you have x*f(x) = constant (= 24). That selection shows an inverse variation.

Answer:

x  :  2,4,6,8

f(x) :12,6,4,3

This table represents the relationship of an inverse variation.

Step-by-step explanation:

We are asked to find which relationship shows an inverse variation.

Inverse variation means that there exist a constant 'k' such that:

f(x)=k/x

or, k=x·f(x)

1)

x  :   2, 3, 4, 5

f(x):  1,  4, 9, 16

if x=2 and f(x)=1

k=2

but if x=3 and f(x)=4

we get: k=12.

Hence, we do not obtain a same constant k.

2)

x:   1,2,3,4

f(x):2,8,18,32

when x=1 , f(x)=2

⇒ k=2

when x=2 , f(x)=8

⇒ k=16

Hence, we did not get a same constant 'k'.

3)

x:  1,2,3,4

f(x):4,3,2,1

when x=1, f(x)=4

⇒ k=4

when x=2 , f(x)=3

⇒ k=6

Hence, we did not get a same constant 'k'.

4)

x  :2,4,6,8

f(x) :12,6,4,3

when x=2 f(x)=12

⇒ k=2×12=24

when x=4  f(x)=6

⇒ k=4×6=24

when x=6    f(x)=4

⇒   k=6×4=24

when x=8   f(x)=3

⇒  k=8×3=24

Hence, we get a constant 'k=24' for all the values of x.

Hence, option: 4 shows relationship of an inverse variation.

x  :2,4,6,8

f(x) :12,6,4,3

The length of the minute hand is 200% of the length of the hour hand.

In 1 hour, how much farther does the tip of the minute hand move than the tip of the hour hand? Round your answer to the nearest hundredth.

Answers

In one hour, the minute hand, being twice as long as the hour hand, covers a distance of 4π times its length, while the hour hand covers 1/12 of its circumference. The difference, 23π/6 times the length of the hour hand, translates to approximately 12.09 times the length of the hour hand, rounded to the nearest hundredth.

The question asks about the relative movement of clock hands, which is a concept related to geometry and ratios. We need to determine how much farther the tip of the minute hand moves than the tip of the hour hand in one hour. Given that the length of the minute hand is 200% of the length of the hour hand, the minute hand's tip covers a greater distance due to its longer radius.

In one hour, the minute hand makes one complete revolution, which is 360 degrees around the clock. The hour hand, however, moves only 1/12th of this distance because there are 12 hours on a clock. To find the actual distances, we calculate the circumference each hand moves through, knowing that the length of the minute hand is twice that of the hour hand.

Let's denote the length of the hour hand as L. Therefore, the length of the minute hand is 2L. The circumference for the minute hand is 2π(2L) and for the hour hand is 2π(L). The minute hand travels 2π(2L) = 4πL, whereas the hour hand travels 1/12 of its circumference, which is approximately 2π(L)/12 = πL/6.

The difference in the distance covered in one hour is 4πL - πL/6. Simplifying this:

4πL - πL/6 = (24πL - πL)/6

(24πL - πL)/6 = 23πL/6

23πL/6 is approximately 23πL/6 = 12.09L (using π ≈ 3.14)

The tip of the minute hand moves approximately 12.09 times the length of the hour hand farther in one hour. This result would then be rounded to the nearest hundredth as per instruction.

20+3/4(12-y)=3/2y-10
a)156/7
b)26
c)52/3



algebra 2

Answers

Your answer is 52/3

.......

An angle measures 44° more than the measure of a supplementary angle. what is the measure of each angle?

Answers

 the measure of each angle is 68*

The correct answers are:


68° and 112°.


Explanation:


Let x be the measure of the smaller angle.


The larger angle would then be x+44.


Since the angles are supplementary, their sum measures 180°. This gives us the equation:


x+(x+44) = 180


Combining like terms, we have

2x+44 = 180


Subtract 44 from each side:

2x+44-44 = 180-44

2x = 136


Divide each side by 2:

2x/2 = 136/2

x = 68


The smaller angle measures 68°.


The larger angle is 44° more:

68+44 = 112°

Please help on the circle question ASAP

Answers

Area = pi * radius ^2
314 = 3.14 * radius ^2
100 = radius ^2
radius = 10


which can be used to expand the expression below?
5(3x-6/7)
-
associative property
commutative property
distributive property
subtracting

Answers

Distributive property as you're multiplying 5 with both of the numbers in the parenthesis.
I hope this helps!

According to the distributive property, Multiplying each value in the bracket by 5 ls equivalent to taking the sum of the values, then multiply the sum by 5. Hence, the distributive property is used for the expansion.

Given the expression :

5(3x - 6/7)

To expand, use the distributive property, such that ;

5(3x - 6/7)

5*3x - 5*6/7

15x - 30/7

Therefore, the distributive property would be used in expanding the expression above.

Learn more : https://brainly.com/question/10169393

What is the height of cylinder with a surface area of 226.08 square meters and a radius of 3 meters? (Use 3.14 for π.)

Answers

height is 8.99m
 
hope it helps!!
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