A cashier always starts the day with $60 in pennies, nickels, dimes, and quarters. She begins with five times as many pennies as quarters, and the number of nickels and dimes are both twice the number of quarters. How many pennies does she start with?

6 pennies
26 pennies
100 pennies
500 pennies

Answers

Answer 1
6 ........................................................I think

Answer 2
500 pennies

500 pennies= $5
1/5 of 500 is 100 quarters, which is $25 
There are 2x as many dimes an nickels are there are quarters, so 200 dimes (which is $20) and 200 nickels is $10.

5 + 25 + 20 + 10 = $60


Related Questions

Dennis has 30 plums and 42 apricots. He wants to put the fruit in bags so that each bag has the same number of like fruit.

If Dennis wants to make baskets of fruit sells plums in bags of 12 and apricots in bags of 8, what is the minimum amount of baskets we can make if they are identical?

Please help this due tommorow for me. Thank you!

Answers

Dennis has 30 plums and 42 apricots. He wants to put the fruit in bags so that each bag has the same number of like fruit.

To find equal number of the fruits in the bag = HCF of 30 & 42
                                                                      = 6

Each bag contains 6 fruits, So number of bags are required = [tex] \frac{30+42}{6}[/tex]
 = [tex] \frac{72}{6}[/tex]
= 12 bags

Dennis wants to make baskets of fruit sells plums in bags of 12 and apricots in bags of 8

Bag 1 Contain 12 plums
Bag 2 Contains 12 plums
Bag 3 contains 6 plums
Bag 4 contains 8 apricots
Bag 5 contains 8 apricots
Bag 6 contains 8 apricots
Bag 7 contains 8 apricots
Bag 8 contains 8 apricots
Bag 9 contains 2 apricots

Therefore, 9 bags are required.

Write 3 and 1 fraction 8 % in simplest form. Justify your answer

Answers

3 1/8 % = 3.125 = 0.03125

Lines that form the outer edge of a three-dimensional shape and suggest its volume are called

Answers

These types of lines are called contour lines. Though the image is flat and on a two dimensional sheet of paper, they suggest the volume of the shape. Such drawings are often done very quickly or with a single hand motion.

Find the interest for each loan. $252 at 8% for 2 years: ________ $400 at 2% for 6 months:________ $5,000 at 3.5% for 1 year:___________ $6,240 at 10% for 9 months: ___________

Answers

Hi there! I can help you! Okay. So to find the amount of interest, we have to do the formula prt. That means multiply the principal, which is the initial amount of money, the rate, which is the interest rate, and the amount of time, which is usually in years. With that being said, here is how the answers turn out.

$252, 8% for 2 years: $40.32
$400, 2% for 6 months: $4
$5,000, 3.5% for 1 year: $175
$6,240, 10% for 9 months: $468

For the months, we just convert those numbers into decimal. 6 months is 1/2 a year, so it would be 0.5 and 9 months is 3/4 of a year, so that decimal would be 0.75. All you have to do is multiply the amount of money by percentage (you can do it by decimal form) by amount of time, and you’ll be good.

The interest for each loan is $40.32, $4, $175 and $468 respectively.

What is the formula to find the simple interest?

The formula to find the simple interest is S.I=P×T×R/100.

Where, P=Principal, T=Time period and R=Rate of interest.

With P=$252, T=2 years and R=8%.

Now, SP=252×2×8/100=$40.32

With P=$400, T=6 months (0.5 years) and R=2%.

Now, SP=400×0.5×2/100=$4

With P=$5000, T=1 year and R=3.5%.

Now, SP=5000×1×3.5/100=$175

With P=$6,240, T=9 months (0.75 years) and R=10%.

Now, SP=6,240×0.75×10/100=$468

Therefore, the interest for each loan is $40.32, $4, $175 and $468 respectively.

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IT COST 859.32 TO HAVE A SCHOOL DANCE A. HOW MANY TICKETS MUST BE SOLD TO COVER THE COST. B HOW MANY TICKETS MUST BE SOLD TO MAKE A 980.68 PROFIT

Answers

If each ticket is sold for $ 9.20 then you will need to sell 94 tickets to cover the cost of the dance. You will then need to sell 200 tickets to make enough money to cover the dance and to make a profit of $ 980.68

a. At least 108 tickets must be sold to cover the cost.

b. To make a $980.68 profit, 230 tickets must be sold.

To solve this problem, let's break it down step by step:

a. To cover the cost of $859.32, we need to find out how many tickets need to be sold at $8 each.

Let's denote:

C = total cost of the dance

T = number of tickets sold

P = price per ticket

Given:

C = $859.32

P = $8

We can use the formula: Cost = Number of tickets * Price per ticket

So, we have:

859.32 = T * 8

To find T, divide both sides by 8:

T = 859.32 / 8

T = 107.415

Since we can't sell a fraction of a ticket, we round up to the nearest whole number.

T = 108

Therefore, at least 108 tickets must be sold to cover the cost.

b. To make a $980.68 profit, we need to find out how many tickets must be sold.

Profit = Total Revenue - Total Cost

Profit = (Price per ticket * Number of tickets) - Total Cost

Given:

Profit = $980.68

Total Cost = $859.32

Price per ticket = $8

Let T represent the number of tickets to be sold.

So, we have:

Profit = (8 * T) - 859.32

We want to solve for T:

Profit + Total Cost = Price per ticket * Number of tickets

Profit + Total Cost = 8T

(Profit + Total Cost) / Price per ticket = T

(980.68 + 859.32) / 8 = T

1840 / 8 = T

T = 230

Therefore, to make a $980.68 profit, 230 tickets must be sold.

Complete Question:

It costs $859.32 to have a school dance. The dance is $8 per ticket.

a. How many tickets must sold to cover the cost?

b. How many tickets must be sold to make a $980.68 profit?

PLZ HELP!!!!!! WILL GIVE BRAINLIEST!!!!! 15 POINTS!!!

Write the converse, inverse, and contrapositive for the following conditional statement. Determine whether the contrapositive is true or false and give reason why it is true or false.



Conditional Statement: If two segments are congruent, then they have the same length.

1.) Converse:


2.) Inverse:

3.) Contrapositive:




4.) Determine if the conditional statement below is TRUE OF FALSE. If False, provide a counterexample?
Conditional Statement:
If m∠A is greater than an acute ∠B, then ∠A must be obtuse.

Answers

1. The converse of a statement is when you switch the hypothesis and the conclusion. So an example would be: If they have the same length, then two segments are congruent.

2. The inverse is the opposite. It says if a is not, then b is not. For example: If two segments are not congruent, then they do not have  the same length.

3. A contrapositive is like a combination of inverse and converse. You switch the hypothesis and the conclusion, and make them both negative. For example: If they do not have the same length, then two segments are not congruent.


4. The statement is false because it could be either right angle or obtuse angle. 
Final answer:

The converse, inverse, and contrapositive of the given statement are provided. They are logically consistent with the original statement, pointing to the synonymous relationship between congruence and identical length in segments. The additional statement about angles is also factual, as one greater than an acute angle is, by definition, an obtuse.

Explanation:

1.) Converse: If two segments have the same length, then they are congruent.
2.) Inverse: If two segments are not congruent, then they do not have the same length.
3.) Contrapositive: If two segments do not have the same length, then they are not congruent.

The contrapositive is true because it is a logical inverse of the original statement, which is also true. In geometry, congruent means being of the same size and shape, which directly implies having the same length.

4.) The statement: 'If m∠A is greater than an acute ∠B, then ∠A must be obtuse' is true. An acute angle is one that is less than 90 degrees. If ∠A is greater than this, it must be between 91 and 180 degrees, which by definition, makes it an obtuse angle.

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In a chess variant, a "lord" can move one space at a time, either upward, or to the right, or diagonally up and to the right. how many ways are there for a lord to move from the bottom left to top right corner of the 8 by 8 chessboard?

Answers

There are 48639 ways for a lord to move from the bottom left to top right corner of the 8 by 8 chessboard

Further explanation

The probability of an event is defined as the possibility of an event occurring against sample space.

[tex]\large { \boxed {P(A) = \frac{\text{Number of Favorable Outcomes to A}}{\text {Total Number of Outcomes}} } }[/tex]

Permutation ( Arrangement )

Permutation is the number of ways to arrange objects.

[tex]\large {\boxed {^nP_r = \frac{n!}{(n - r)!} } }[/tex]

Combination ( Selection )

Combination is the number of ways to select objects.

[tex]\large {\boxed {^nC_r = \frac{n!}{r! (n - r)!} } }[/tex]

Let us tackle the problem.

This problem is similar to Pascal Triangle.

The Lord can move to the right or up in one way only.

We can put "1" in each box on the bottom and left to represent 1 possible movement.

To get the possibility of movement to another box, we will add the possibility of movement to the left, right, and diagonal squares as shown in Figure 1.

This process is repeated for the next box as shown in Figure 2.

Finally, after this process is repeated until the top right box, we get the results as shown in Figure 3.

There are 48639 ways for a lord to move from the bottom left to top right corner of the 8 by 8 chessboard.

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Answer details

Grade: High School

Subject: Mathematics

Chapter: Probability

Keywords: Probability , Sample , Space , Six , Dice , Die , Binomial , Distribution , Mean , Variance , Standard Deviation

Jordan works at a hair salon. He earns $9 per hour, plus 5% of any hair products he sells. If he works 20 hours a week, how much money in hair products must he sell to earn at least $250? *

Answers

He earns $150 a week so he has to earn $70 from hair products. By dividing $70 by .05, we see that $70 is 5% of $1,400. Jordan must sell $1,400 worth of hair products to earn $250. 

What are the zeros of f left parenthesis x right parenthesis equals x cubed minus 57 x plus 56 ​?

Answers

f(x)=x^3-57x+56
Regroup to factor it: f(x)=x^3-x-56x-56=(x^3-x)-(56x+56)
f(x)=x(x^2-1)-56(x+1)
f(x)=x(x+1)(x-1)-56(x+1)
f(x)=(x-1)[x(x+1)-56] =(x-1)(x^2+x-56)=(x-1)(x+8)(x-7)
the zeros are the values of x when f(x)=o
(x-1)(x+8)(x-7)=0
x=1, -8, 7

Name the corresponding part if RST WXY.

RS =

A. WY
B. WX
C. XY

Answers

RST WXY similar
so
RS = WX

answer is

B. WX

Name the corresponding part if RST WXY.

Answer:

RS = WX

Bailey’s Cakes and Pastries baked a three-tiered cake for a wedding. The bottom tier is a rectangular prism that is 18 centimeters long, 12 centimeters wide, and 8 centimeters tall. The middle tier is a rectangular prism that is 12 centimeters long, 8 centimeters wide, and 6 centimeters tall. The top tier is a cube with edges of 4 centimeters each. What is the volume of each tier and of the entire cake?






1,728 cubic centimeters



2,368 cubic centimeters



2,664 cubic centimeters



64 cubic centimeters



576 cubic centimeters



38 cubic centimeters



16 cubic centimeters



Pairs



the top tier




the middle tier




the bottom tier




the entire cake





Answers

The volume of any rectangular prism shaped object whose dimensions are 

a by b by c is given by the formula [tex]V=a\cdot b\cdot c[/tex].

The bottom tier has the shape of a rectangular prism with dimensions 18 by 12 by 8 cm, thus the volume of the bottom tier is 

         [tex]V_{b}=a\cdot b\cdot c=18\cdot 12\cdot 8=1,728[/tex] (cubed cm).


The middle tier has the shape of a rectangular prism with dimensions 12 by 8 by 6 cm, thus the volume of the middle tier is 

         [tex]V_{m}=a\cdot b\cdot c=12\cdot 8\cdot 6=576[/tex] (cubed cm)


The top tier has the shape of a rectangular prism with dimensions 4 by 4 by 4 cm, thus the volume of the top tier is 

         [tex]V_{t}=a\cdot b\cdot c=4\cdot 4\cdot 4=64[/tex] (cubed cm)


The volume of the entire cake is the sum of the volumes of each tier, thus:

 [tex]V_{cake}=V_{b}+V_{m}+V_{t}=1,728+576+64=2,368[/tex] (cubed cm)


Answer: 

 [tex]\displaystyle{ v_{bottom \ tier } =1,728 \ cm^3}[/tex]

 [tex]\displaystyle{ v_{middle \ tier} =576 \ cm^3}[/tex]

 [tex]\displaystyle{ v_{top \ tier} =64 \ cm^3}[/tex]

 [tex]\displaystyle{ v_{cake} =2,368 \ cm^3}[/tex]

Answer:

the top tier is 64 cubic centimeters

the middle tier is 576 cubic centimeters

the bottom tier is 1728 cubic centimeters

the entire cake is 2368 cubic centimeters

Identify the property demonstrated.
4(3 + 5) = 4 • 3 + 4 • 5

Answers

I believe it is the distributive property

4(3+5) : 12+20 : 32=(4)3+(4)5
^
distribution 

The distributive property demonstrated.

4(3 + 5) = 4 • 3 + 4 • 5

What is distributive property?

This property states that multiplying the total of two or more addends by a number will provide the same outcome as multiplying each addend by the number separately and then adding the results together.

Given:

Expression,

4(3 + 5) = 4 • 3 + 4 • 5

Here,

we take LHS,

4(3 + 5)

= 4 x 3 + 4 x 5

= 12 + 20

= 32

We take RHS,

4 • 3 + 4 • 5

= 12 + 20

32.

So, this property is distributive property.

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I need help pleasss

Rammy has $9.60 to spend on some peaches and a gallon of milk. Peaches cost $1.20 per pound, and a gallon of milk costs $3.60.

The inequality 1.20x + 3.60 ≤ 9.60 models this situation, where x is the number of pounds of peaches.

Solve the inequality. How many pounds of peaches can Rammy buy?

A. x ≥ 8; Rammy can buy 8 pounds or more of peaches.

B. x ≤ 5; Rammy can buy 5 pounds or less of peaches.

C. x ≥ 5; Rammy can buy 5 pounds or more of peaches.

D. x ≤ 8; Rammy can buy 8 pounds or less of peaches.

Answers

I believe the answer is b). I might be wrong but she cant buy more than 5 cuz she doesn't have enough money, she can buy less tho cuz shell have extra left over

Rammy can buy 5 pounds or less of peaches that is x ≤ 5. Then the correct option is B.

What is inequality?

Inequality is defined as an equation that does not contain an equal sign. Inequality is a term that describes a statement's relative size and can be used to compare these two claims.

Rammy has $9.60 to spend on some peaches and a gallon of milk. Peaches cost $1.20 per pound, and a gallon of milk costs $3.60.

The inequality 1.20x + 3.60 ≤ 9.60 models this situation, where x is the number of pounds of peaches.

Then the number of pounds of peaches can Rammy buy will be

1.20x + 3.60 ≤ 9.60

           1.20x ≤ 6

                  x ≤ 5

Rammy can buy 5 pounds or less of peaches that is x ≤ 5. Then the correct option is B.

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m∠WYX = (4x − 8)° and m∠WYZ = 10x°. If ∠WYX and ∠WYZ are complementary, find the measure of each angle.

Answers

The answers would be:
WYX = 20 degrees
WYZ = 70 degrees

Answer:

[tex]m\angle WYX=20^{\circ}[/tex]

[tex]m\angle WYZ=70^{\circ}[/tex]

Step-by-step explanation:

We have been given that [tex]m\angle WYX=(4x-8)^{\circ}[/tex] and [tex]m\angle WYZ=(10x)^{\circ}[/tex].

Since ∠WYX and ∠WYZ are complementary, so they will add up-to 90 degrees.

[tex]m\angle WYZ+m\angle WYX=90^{\circ}[/tex]

Substitute the given values:

[tex]4x-8+10x=90[/tex]

Combine like terms:

[tex]14x-8=90[/tex]

[tex]14x-8+8=90+8[/tex]

[tex]14x=98[/tex]

[tex]\frac{14x}{14}=\frac{98}{14}[/tex]

[tex]x=7[/tex]

Let us substitute [tex]x=7[/tex] in measure of each angle as:

[tex]m\angle WYX=(4(7)-8)^{\circ}[/tex]

[tex]m\angle WYX=(28-8)^{\circ}[/tex]

[tex]m\angle WYX=20^{\circ}[/tex]

Therefore, the measure of angle WYX is 20 degrees.

[tex]m\angle WYZ=(10x)^{\circ}[/tex]

[tex]m\angle WYZ=(10(7))^{\circ}[/tex]

[tex]m\angle WYZ=70^{\circ}[/tex]

Therefore, the measure of angle WYZ is 70 degrees.

Mr. Staley has $62 to buy binders for his mathematics class. How many binders can he buy at $3 each?

Answers

Divide the amount of money he has with how much each binder costs. 

62/3= 20.66 

Since you can't have 0.66 of a binder (and the money available is limited), you take 20 binders. 

Hope I helped :)

Mr. Staley buy 20 binders for his mathematics class.

What is Division method?

Division method is used to distributing a group of things into equal parts. Division is just opposite of multiplications.

For example, dividing 20 by 2 means splitting 20 into 2 equal groups of 10.

Given that;

Mr. Staley has $62 to buy binders for his mathematics class.

And, The cost of each binders = $3

Now,

Since, The cost of each binders = $3

Hence, Number of binders = $62 / $3

                                          = 20.67

Since, We get the remainder 2 and the quotient is 20.

So, we get;

Mr. Staley buy 20 binders for his mathematics class.

Thus, Mr. Staley buy 20 binders for his mathematics class.

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What is 0.9 x 10 power of negative 2 in scientific notation

Answers

The goal is to have a digit to the left in only the ones' place. Move the decimal over one to the right.

This gives us 9.0
But now we must deal with the exponents
Because we are moving to the right, it will be another negative.

This gives us 9.0x10 to the negative 3rd

ANSWER 9.0x10 to the negative 3rd
 The answer to .9x10^-2 is 0.009. 

What is the length of side AC of the triangle?

Enter your answers in the boxes.

Answers

Answer:

[tex]AC=25[/tex]

Step-by-step explanation:

From the given figure, it can be seen that [tex]{\angle}A={\angle}C[/tex], thus ΔABC is an isosceles triangle.

Therefore,[tex]AB=BC[/tex]

⇒[tex]5x+5=7x-1[/tex]

Solving the above equation, we get

⇒[tex]5x-7x=-1-5[/tex]

⇒[tex]-2x=-6[/tex]

⇒[tex]x=3[/tex]

Now, substituting the value of x in AC, we have

⇒[tex]AC=6x+7[/tex]

⇒[tex]AC=6(3)+7[/tex]

⇒[tex]AC=18+7[/tex]

⇒[tex]AC=25[/tex]

Thus, the length of the side AC of the given triangle is 25 units.

The product of (-8+2i) and its conjugate is equal to

Answers

conjugate=-8-2i
product=(-8+2i)*(-8-2i)
=64-4 i^2
=64+4=68
Final answer:

The conjugate of the complex number -8 + 2i is -8 -2i. By multiplying the complex number by its conjugate we get the answer 68, which corresponds to option C.

Explanation:

To solve this question, we first need to know what a conjugate is. In complex numbers, if a number is represented as a + bi, its conjugate will be a - bi. The provided complex number in the question is -8 + 2i, so its conjugate would be -8 - 2i.

Next, we multiply the complex number by its conjugate. This would give us (-8 + 2i) × (-8 - 2i). Executing this multiplication based on the rule of multiplication of brackets (a+b)(a-b) = a2 - b2, we have (-8)2 - (2i)2, which results in 64 - (-4) = 68.

Therefore, the product of (-8 + 2i) and its conjugate is equal to 68, which is option C.


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A rectangular porch has an area of 75 square feet.The length of the porch is 4 feet longer than the width.What is the width of the porch ?

Answers

x * (x +4) = 75
x^2 + 4x -75 = 0
x = [-4 +sq root (316)] / 2
x = 13.7763888346 / 2
x =  6.8881944173
x = 6.888 (rounded)
Width = 6.888
Length = Width +4
Width =  10.888

Double Check
6.888 * 10.888 = 75 square feet


Final answer:

The width of the porch is 5 feet.

Explanation:

Let's denote the width of the porch as x. The length of the porch is then x + 4. The area of a rectangle is given by length x width. So, we can set up the equation x(x + 4) = 75 to find the width of the porch. Expanding the equation, we get x² + 4x = 75. Rearranging the equation, we have x² + 4x - 75 = 0. This quadratic equation can be factored as (x - 5)(x + 15) = 0. Since the width of the porch cannot be negative, we discard the x + 15 = 0 solution. Therefore, the width of the porch is 5 feet.

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A pizza parlor sold 38 pizzas during a dinner hour. If each pizza contained 8 slices, how many slices of pizza were sold?


A)46 slices


B)304 slices


C)305 slices

D)303 slices

Answers

38 x 8 = 304
So the answer is b
B) 304 Slices were sold. 

BRAINLIESTTTTT!!!!

1. Samuel bought a cement mixer for $54,205. The value of the cement mixer depreciated at a constant rate per year. The table below shows the value of the cement mixer after the first and second years:


Year 1 2
Value (in dollars) 47,158.35 41,027.76


Which function best represents the value of the cement mixer after t years?
f(t) = 47,158.35(0.87)^t
f(t) = 54,205(0.13)^t
f(t) = 47,158.35(0.13)^t
f(t) = 54,205(0.87)^t

Answers

Hi!

Samuel bought the mixer for $54,205. The value of this (the prive) decreases every year at a costant rate (so, for example, it may decrease of $100 every year).

we are solving for t and we should keep in mind that we multiply the price for the function (1 - rate/100)^time

in f(t) you put the value of year 1 for example

[tex]f(t) = 54205(1- \frac{value1-value2}{value1}) ^t[/tex]

Solving for r will bring us to the solution, and we can substitute 1 to t since we are calculating how much it decreases after ONE year.

We would divide for 54205 to cancel out that 54205 multiplicating the parenthesis.

Also, the x is given by the formula (vale2-value1)/value1 to see how much the price changes from year 1 to year 2

We will get [tex] f(t) = 54205(\frac{(47000-41000)}{47000}) ^1[/tex]

Again, it would be:

f(t) = 54205(0.13)^1

Answer: [tex] f(x)=54205(0.87)^t[/tex]

Step-by-step explanation:

Given: The initial value of cement mixer (A) = $54,205

After one year, the value of mixer = $47,158.35

The constant rate of depreciation (b)=[tex]\frac{47158.35}{54205}=8.7[/tex]

The exponential function represent the value after depreciation of t years is given by :-

[tex]f(t)=A(b)^t\\\\\Rightarrow\ f(x)=54205(0.87)^t[/tex]

Hence, the function best represents the value of the cement mixer after t years will be

[tex] f(x)=54205(0.87)^t[/tex]

busses run every 9 minutes starting at 6:00 am. you get to the bus stop at 7:16 am. how long will you wait for the bus

Answers

You will have to wait for 6 minutes if you arrive at the bus station at 7:16 am

If y varies inversely with x and y=3 when x=4,what is the value of y when x=2?

Answers

y = k/x   for inverse variation  so
3 =  k/4  and k = 3*4 = 12
so we have the equation y = 12/x

when x = 2  y = 12/2  = 6 answer

Write the equation of a vertical line that passes through the point (–4, 4).
A. y = 4
B. x = 4
C. y = -4
D. x = -4

Answers

a vertical line is represented by x = a number, with that number being the x coordinate of ur points.

so ur answer is : x = - 4
We know a vertical line means that x = something. So, now that we know that, we can just use the point to get the answer. To do this, we take the x value of the equation, as it is the y value that is changing, and the x is constant. This gives us a final answer of D) x = -4

F. one die is rolled 3 times. what is the chance of getting no 2's?

Answers

6^3 = 216. When using chance, take the number of outcomes(six for a die) and raise it to the power of the number of repetitions 

what are the real roots of 2x^3-42x-40

Answers

2x^3-42x-40=0
2x^3-42x=40
2x(x^2-21)=40
a. 2x=40=>x=20
b. x^2=21+40=>x^2=61=>x=+-(radical(61)

In what form is the following linear equation written? 3x-2y=4. A. Point-slope

B. Standard

C. Rise-run

D. Slope-intercept

Answers

I believe it is standard. The equation for standard is ax+by+c.

The answer is Standard.

What is a linear equation with instance?

The same old shape for linear equations in variables is Ax+with the aid of=C. as an example, 2x+3y=five is a linear equation in popular shape. whilst an equation is given on this form, it is pretty clean to discover each intercept (x and y). This form is likewise very beneficial while fixing structures of two linear equations.

What are the three sorts of equations?

There are three major types of linear equations: point-slope shape, well-known shape, and slope-intercept shape.

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99 subtracted from m is 299. What is the equation for the sentence shown?

Answers

M-99=299 where M is 398

The expression of the word problem can be written as M-99=299 where M is 398.

What is an expression?

Expression in maths is defined as the collection of numbers variables and functions by using signs like addition, subtraction, multiplication, and division.

Numbers (constants), variables, operations, functions, brackets, punctuation, and grouping can all be represented by mathematical symbols, which can also be used to indicate the logical syntax's order of operations and other features.

Given that 99 subtracted from m is 299. The expression for the word problem can be written as:-

M-99=299

M = 299 + 99

M = 398

Therefore, the expression of the word problem can be written as M-99=299 where M is 398.

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Identify the polynomial written in ascending order. (1 point) 8x3+ 2x2− 6x − 11 2x2− 11 + 8x3− 6x −6x + 8x3− 11 + 2x2 −11 − 6x + 2x2+ 8x3

Answers

the answer is -11 - 6x + 2x^2 + 8x^3
Answer:

The polynomial which is written in ascending order is:

           [tex]-11-6x+2x^2+8x^3[/tex]

Step-by-step explanation:

To write the polynomial in ascending order means to write it in the increasing powers of x.

Here the polynomial which is written in ascending order is:

                 [tex]-11-6x+2x^2+8x^3[/tex]

because the first term i.e. -11 is a term with power 0 of x.The second term i.e. -6x is a term with power 1 of x.The third term i.e. 2x² is a term with power 2 of x.The last term i.e. 8x³ is a term with power 3 of x.

Nadia cuts 3 pieces of equal length from a 8 yards of ribbon. how long is each piece?

Answers

Each yard is three feet, which means 8 x 3 = 24 feet. Then, you would take 24 divided by 3, which equals 8, and each piece would be 8 feet long. One foot equals 12 inches, so 12 x 8 = 96 inches, making each piece 96 inches.

Each piece is approximately (2.67) yards long.

To find the length of each piece, we divide the total length of the ribbon (8 yards) by the number of pieces (3).

First, we set up the division:

[tex]\[ \frac{8 \text{ yards}}{3} \][/tex]

Now, let's perform the division:

[tex]\[ 8 \div 3 = 2 \, \text{with a remainder of } 2 \][/tex]

So, each piece is [tex]\(2 \frac{2}{3}\)[/tex] yards long.

To express the length in a mixed number (a whole number plus a fraction), we rewrite [tex]\(2 \frac{2}{3}\)[/tex] as:

[tex]\[ 2 + \frac{2}{3} \][/tex]

To convert the fraction into yards, we multiply the numerator (2) by the unit fraction [tex]\(\frac{1}{3}\)[/tex]:

[tex]\[ 2 \times \frac{1}{3} = \frac{2}{3} \][/tex]

So, each piece is [tex]\(2 \frac{2}{3}\)[/tex] yards long, or [tex]\(2\frac{2}{3}\)[/tex] yards.

Alternatively, in decimal form:

[tex]\[ 2 \frac{2}{3} \text{ yards} = 2.666... \text{ yards} \][/tex]

So, each piece is approximately (2.67) yards long.

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