One type of dog treat, Barker, contains 3 oz and sells for $1.95. DogYum contains 3.25 and sells for $2.10.Which is less expensive, per ounce?A. DogYum is less expensive, per ounceB. Barker is less expensive, per ounce

One Type Of Dog Treat, Barker, Contains 3 Oz And Sells For $1.95. DogYum Contains 3.25 And Sells For

Answers

Answer 1

Solution

- We are told that dog treats, Barker and DogYum cost $1.95 for 3 oz and $2.10 for 3.25 oz respectively and we are required to find out which is more expensive per ounce.

- In order to find the more expensive dog treat, we need to find the cost per ounce for each item. The cost per ounce is given by the formula below:

[tex]\frac{\text{Cost of dog treat (In Dollars)}}{\text{Weight of dog treat (In Oz)}}[/tex]

- The dog treat with the larger cost per oz is the more expensive item.

- Thus, let us calculate the cost per oz for both items.

DogYum:

[tex]\begin{gathered} \frac{\text{Cost of DogYum}}{\text{Weight of DogYum}}=\frac{2.10}{3.25}=0.646 \\ \\ \text{Thus, the cost per oz of the DogYum treat is \$0.646/oz} \end{gathered}[/tex]

Barker:

[tex]\begin{gathered} \frac{\text{ Cost of Barker}}{\text{Weight of Barker}}=\frac{1.95}{3}=0.65 \\ \\ \text{Thus, the cost per oz of the Barker treat is \$0.65/oz} \end{gathered}[/tex]

- We can observe that Barker is marginally more expensive than DogYum. We can confirm this by simply subtracting the cost per oz for both treats.

[tex]\text{Barker - DogYum}=0.65-0.646=0.004[/tex]

Final Answer

The answer is:

DogYum is less expensive, per ounce


Related Questions

Find a quadratic function with the given vertex ans passing through the given point vertex forn E Vertex (4,5): passes through (1, 2)

Answers

The quadratic function forms a parabola. The vertex form of the equation is expressed as

y = a(x - h)^2 + k

Where

h and k are the x and y coordinates of the parabola's vertex. Given that the vertex is (4, 5),

h = 4, k = 5

Substituting these values into the above equation, it becomes

y = a(x - 4)^2 + 5

Given that the parabola passes through the point, (1, 2), we would substitute x = 1 and y = 2 into y = a(x - 4)^2 + 5. It becomes

2 = a(1 - 4)^2 + 5

2 = a * 9 + 5

2 = 9a + 5

9a = 2 -5

9a = - 3

a = - 3/9 = - 1/3

Substituting a = - 1/3 into y = a(x - 4)^2 + 5, the equation would be

[tex]y\text{ = -}\frac{1}{3}(x-4)^2\text{ + 5}[/tex]

The amount of money Jeremy makes varies directly with the number of hours he works. Ifhe earns $195 for 3 days of work, how much will he earn if he works 12 days?

Answers

Given:

a.) Jeremy earns $195 for 3 days of work.

To be able to determine how much will he earn if he works 12 days, we will be using ratios and proportions.

Let,

x = his earnings if he works for 12 days.

[tex]\text{ 195 : 3 = x : 12}[/tex][tex]\text{ 195 : 3 = x : 12 }\rightarrow\text{ }\frac{\text{ 195}}{3}\text{ = }\frac{\text{ x}}{12}[/tex]

[tex]\frac{\text{ 195}}{3}\text{ = }\frac{\text{ x}}{12}[/tex]

[tex]\text{ (195)(12) = (x)(3)}[/tex][tex]\text{ 2,340 = 3x}[/tex][tex]\text{ }\frac{\text{2,340}}{3}\text{ = }\frac{\text{3x }}{3}[/tex][tex]\text{ 780 = x}[/tex]

Therefore, he'll earn $780 for working 12 days.

Question 9, on which interval is the graph negative ?

Answers

The intervals where the graph is negative are those where it goes below the x-axis. With the figure we can easily identify the following negative portion of the graph:

As you can see, these negative values are located for all the points within (-5, -1), this is equivalent to the interval -5 < x < -1. Then option B is the correct answer

What is the intersection of the sets C = {5, 7, 10, 13, 19) and D = {3, 9, 14, 15}?O null setO (5, 7, 9, 10, 13, 14, 15, 19}O {5, 9, 14)O {3, 19)

Answers

We are given the following two sets C and D

C = {5, 7, 10, 13, 19}

Example(-9, -2) (1,3)Find the slopeWrite in point slopeWrite in slope intercept formComplete the same three steps for 50extra points using the points(-6,7)(-3,6)

Answers

Answer:[tex]\begin{gathered} \text{Slope = }\frac{1}{2} \\ y\text{ +2= }\frac{1}{2}(x\text{ + 9) (point-slope form)} \\ y\text{ = }\frac{1}{2}x\text{ + }\frac{5}{2}(\text{slope}-\text{intercept form)} \end{gathered}[/tex]Explanations:

The slope, m, of a line passing therough the points (x₁, y₁ ) and (x₂, y₂) can be calculated using the formula

[tex]m\text{ = }\frac{y_2-y_1}{x_2-x_1}[/tex]

For the points (-9, -2) and (1, 3):

x₁ = -9, y₁ = -2, x₂ = 1, y₂ = 3

Substituting these points into the slope formula given above

[tex]\begin{gathered} m\text{ = }\frac{3-(-2)}{1-(-9)} \\ m\text{ = }\frac{5}{10} \\ m\text{ = }\frac{1}{2} \end{gathered}[/tex]

The slope, m = 1/2

The point-slope form of the equation of a line passing through the points (x₁, y₁ ) and (x₂, y₂) can be calculated using the formula

[tex]\begin{gathered} y-y_1=m(x-x_1) \\ y\text{ - (-2) = }\frac{1}{2}(x\text{ - (-9))} \\ y\text{ + 2 = }\frac{1}{2}(x\text{ + 9)} \end{gathered}[/tex]

The slope-intercept form of the equation will be of the form y = mx + c

Reduce the point-slope form written above to the intercept-slope form

[tex]\begin{gathered} y\text{ + 2 = }\frac{1}{2}(x\text{ + 9)} \\ y\text{ + 2 = }\frac{x}{2}+\text{ }\frac{9}{2} \\ y\text{ = }\frac{x}{2}+\frac{9}{2}-2 \\ y\text{ = }\frac{1}{2}x\text{ +}\frac{5}{2} \end{gathered}[/tex]

A line is drawn over this rectangle . Is the line a line of symmetry?

Answers

Answer:

The line is not a line of symmetry because the two parts are not an exact match when you fold the rectangle over the line.

Explanation:

A line of symmetry is a line that divides the figure into two equal parts, so when you fold the figure over the line, the two parts will match exactly. So, taking into account the figure, the line drawn is not a line of symmetry.

The answer is

The line is not a line of symmetry because the two parts are not an exact match when you fold the rectangle over the line.

Please help. I’m not sure how to do this. the options are a)1.3b)0.3c) 2.2d)0.4

Answers

Step 1

Given;

Step 2

[tex]\begin{gathered} constant=\text{ height}\times width \\ let\text{ us use height=0.2} \\ width=2 \end{gathered}[/tex][tex]constant=0.2\times2=0.4[/tex]

Answer;

[tex]0.4[/tex]

Cara has 42.5 pounds of coffee. If she splits the coffee into 2.5 pound bags, how many bags will she need?A)17B)19C)21D)23

Answers

[tex]\begin{gathered} \text{required bag=}\frac{42.5}{2.5}=17 \\ \text{option A is true.} \end{gathered}[/tex]

[tex] {x}^{2} - [/tex]which could be the missing term in the expression if a factor of the expression is x-2ya) 2xyb) -2yc) [tex] {4y}^{2} [/tex]d)4y

Answers

This is a difference of two squares.

If one factor is

[tex]x+2y[/tex]

An the other is

[tex]x-2y[/tex]

We have that the expression is:

[tex](x+2y)\cdot(x-2y)=x^2-4y^2[/tex]

So the missing term is 4y², option c

could i have a fast answer please? if not it’s ok

Answers

Given:

Strip diagrams are given.

Option D represents the 175% .

Option D is the correct answer.

choose the expression that is represented by the following phrase:"the square of Y decreased by the quotient of 8 and y"

Answers

[tex]y^2-\frac{8}{y}[/tex]

What is the quotient in simpilest form? 3/4÷5/16

Answers

the given expression is

[tex]\frac{\frac{3}{4}}{\frac{5}{16}}[/tex][tex]\frac{3\times16}{5\times4}=\frac{12}{5}=2.4[/tex]

so the quotient will be 2.4

what is the area of a sector bounded by a 114 arc

Answers

Step1: Write out the given parameter

Θ=114°,r= 6ft

Step2; Write out the formula

The area of a sector is given as

[tex]\frac{\theta}{360}\times\pi r^2[/tex]

Step3: substitute the parameters into the formula

[tex]\frac{114}{360}\times\pi\times6^2[/tex][tex]\begin{gathered} \frac{114}{10}\pi \\ \frac{57}{5}\pi \end{gathered}[/tex]

Hence the area of the sector is (57/5)π interms o

Alex is 12 years older than George, Carl is three times older than Alex, The sum of their ages is 68. Find the ratio of George's age to Carl's age to Alex's age.

Answers

Firstly, let x represent Alex's age, y represent George's age and z represent Carl's age.

from the question;

Alex is 12 years older than George, So;

[tex]x=y+12\ldots\ldots\ldots\ldots.1[/tex]

Carl is three times older than Alex, So;

[tex]z=3x\ldots\ldots\ldots..2[/tex]

The sum of their ages is 68, So;

[tex]x+y+z=68\ldots\ldots\ldots\ldots\ldots3[/tex]

Now we have three equations and three unknowns, so it is solvable.

Let us substitute equation 2 into equation 3; that is replace z with 3x in equation 3.

[tex]\begin{gathered} x+y+3x=68 \\ 4x+y=68\ldots\ldots\ldots\ldots\ldots\ldots4 \end{gathered}[/tex]

Next, let us substitute equation 1 into equation 4. that is replace x with y+12 in equation 4.

[tex]\begin{gathered} 4(y+12)+y=68 \\ 4y+48+y=68 \\ 5y+48=68\ldots\ldots\ldots.5 \end{gathered}[/tex]

we can now solve for the value of y from equation 5.

[tex]\begin{gathered} 5y+48=68\ldots\ldots\ldots.5 \\ \text{subtract 48 from both sides.} \\ 5y+48-48=68-48 \\ 5y=20 \\ y=\frac{20}{5} \\ y=4 \end{gathered}[/tex]

let us now replace y with 4 in equation 1 to get the value of x. since y = 4;

[tex]\begin{gathered} x=y+12\ldots\ldots\ldots\ldots.1 \\ x=4+12 \\ x=16 \end{gathered}[/tex]

then, since x =16 let us replace x with 16 in equation 2 to get z.

[tex]\begin{gathered} z=3x\ldots\ldots\ldots..2 \\ z=3(16) \\ z=\text{ 48} \end{gathered}[/tex]

so we have;

[tex]\begin{gathered} \text{Alex's age = x = 4 years} \\ George^{\prime}sage_{}=y=16\text{ years} \\ Carl^{\prime}sage=z=48\text{ years} \\ \end{gathered}[/tex]

We now need to find the ratio of George, Carl and Alex's age.

[tex]\begin{gathered} 16\colon48\colon4 \\ \text{dividing through by 4 we have;} \\ 4\colon12\colon1 \end{gathered}[/tex]

So the ratio of their ages are;

[tex]4\colon12\colon1[/tex]

Convert: 3 days = minutes

Answers

ANSWER

4320 minutes

EXPLANATION

To convert from days to minutes, first, we have to convert from days to hours. It is known that 1 day has 24 hours, so 3 days have,

[tex]3\text{ }days\cdot\frac{24\text{ }hours}{1\text{ }day}=72\text{ }hours[/tex]

Then, we convert from hours to minutes. If 1 hour has 60 minutes,

[tex]72\text{ }hours\cdot\frac{60\text{ }minutes}{1\text{ }hour}=4320\text{ }minutes[/tex]

Hence, there are 4320 minutes in 3 days.

Fill in the blank. The set {x|XS - 4.3) written in interval notation is

Answers

The given expression is :

[tex]\mleft\lbrace x\mright|x\leq-4.3\}[/tex]

In the given expression x is less than equal to - 4.3

so, it's domain will lie from - infinity to - 4.3

Thus :

[tex]\text{ Interval Notation: (-}\infty,-4.2\rbrack[/tex]

Answer :

[tex]\text{ Interval Notation: (-}\infty,-4.2\rbrack[/tex]

A group of friends wants to go to the amusement park. They have no more than $225to spend on parking and admission. Parking is $5, and tickets cost $20 per person,including tax. Write and solve an inequality which can be used to determine p, thenumber of people who can go to the amusement park.3Inequality:рSubmit AnswerPrivacy Policy Terms of Service

Answers

Answer:

Inequality: 5 + 20p ≤ 225

p ≤ 11

Explanation:

The total cost can be calculated as the sum of the parking and ticket costs. So, we can calculate the total cost as:

5 + 20p

Because 20p represents the total ticket cost for p people.

Then, this total cost should be less than or equal to 225. It means that the inequality that represents the situation is:

5 + 20p ≤ 225

Finally, we can solve the inequality by subtracting 5 from both sides as:

5 + 20p - 5 ≤ 225 - 5

20p ≤ 220

Then, divide both sides by 20, to get:

20p/20 ≤ 220/20

p ≤ 11

So, the number of people who can go to the amusement park is less than or equal to 11.

Therefore, the answers are:

Inequality: 5 + 20p ≤ 225

p ≤ 11

- Gross pay: $38,550; married,
2 dependents; state income tax rate:
3 percent.

Answers

Answer:

Step-by-step explanation:

This is 0% of your total income of $0. 0% would also be your average tax rate. Your income puts you in the 0% tax bracket. At higher incomes, exemptions, many deductions and many credits are phased out. This increases your tax bill and your marginal tax rate. With these phase outs, adding $1,000 to your income would result in a 0% marginal tax rate.

The following data are the distances from the workplace (in miles) for the 5 employees of a small business.

Answers

1. Given that the population data is : 15,5,8,2,5

• number of sample in data , ,n = 5

,

• Mean = sum of sample in the data / number of sample

= (15+5+8+2+5)/5

= 35/5

Therefore mean = 7

2. Calculate varience as in the box below:

[tex]\begin{gathered} _{}\text{Varience = }\frac{1}{n}\mleft\lbrace(x_i-\vec{x}\mright)^2 \\ \text{ = }\frac{1}{5}\mleft\lbrace(7-15)^2+(7-5)^2+(7-8)^2+(7-2)^2+(7-5)^2\mright\rbrace \\ \text{ = }\frac{1}{5}\mleft\lbrace(-8^2\mright)+(-2)^2+(-1^2)+(5^2)+(2^2)\} \\ \text{ =}\frac{1}{5}\mleft\lbrace64\text{ + 4+ 1 +25+4}\mright\rbrace \\ \text{ = }\frac{1}{5}(98) \\ \text{ = }\frac{98}{5} \\ \therefore S\tan dard\text{ deviation = }\sqrt[]{varience\text{ }} \\ \text{ = }\sqrt[]{\frac{98}{5}}\text{ } \\ \text{ =4.427} \end{gathered}[/tex]

• This means that Standard deviation = 4.43

hello I am having difficulty on this problem please help thank you

Answers

we have a system of inequalities

Inequality A

[tex]-4x+3y<6[/tex]

Isolate the variable y

[tex]\begin{gathered} 3y\lt6+4x \\ y<\frac{4}{3}x+\frac{6}{3} \\ y\lt\frac{4}{3}x+2 \end{gathered}[/tex]

The solution to the first inequality is the shaded area below the dashed line y=(4/3)x+2

Inequality B

[tex]4x+7y\leq-7[/tex]

Isolate the variable y

[tex]\begin{gathered} 7y\leqslant-7-4x \\ y\leqslant\frac{-7}{7}-\frac{4x}{7} \\ \\ y\leqslant-\frac{4}{7}x-1 \end{gathered}[/tex]

The solution to the second inequality is the shaded area below the solid line y=-(4/7)x-1

therefore

The solution to the system of inequalities is the shaded area below the dashed line y=(4/3)x+2 and below the solid line y=-(4/7)x-1

Using a graphing tool

see the attached figure below

Remember that

If an ordered pair is a solution to the system of inequalities

then

the ordered pair must lie in the shaded region of the solution

so

the point (-2,-2) is a solution to the system of inequalities

see the figure below

The graph of y = –2/x lies in ____.A. Quadrant I and IIIB. Quadrant I and IIC. Quadrant II and IVD. Quadrant III and IV

Answers

In order to find the quadrants of y = -2/x, let's choose a positive and a negative value of x, then we calculate the corresponding values of y and check the quadrants:

[tex]\begin{gathered} x=-2\colon \\ y=-\frac{2}{-2}=1 \\ \\ x=2\colon \\ y=-\frac{2}{2}=-1 \end{gathered}[/tex]

The point (-2, 1) is in quadrant II (negative x and positive y) and the point (2, -1) is in quadrant IV (positive x and negative y).

Therefore the correct option is C.

Hello, I need help with this precalculus homework question, please? I just need help with section D for the graph. HW Q3

Answers

The answer would be option B

An easy way to see this is to look for the Y-intercept (when X=0)

So:

(13x + 13) / (8x +16) = 13/16 = 0.81

So, which graph has a Y intercept of approximately 0.81? The B

6. Sheila simplified an expression using the following steps. Which property justifies Step 3?

Answers

The distributive property of multiplication is represented by the following expression:

[tex]a\cdot(b+c)=a\cdot b+a\cdot c[/tex]

Notice that Sheila uses distributive property to simplify the expression:

[tex]\begin{gathered} 5x+4(3+2x) \\ =5x+4\cdot3+4\cdot2x \\ =5x+12+8x \\ =13x+12 \end{gathered}[/tex]

what is 10•(-1/2)= ??

Answers

For this problem, we are given a product between an integer and a fraction.

The expression is shown below:

[tex]10\cdot(\frac{-1}{2})[/tex]

To solve this problem, we need to multiply the two numerators and denominators, then simplify the fraction:

[tex]\frac{-10}{2}=-5[/tex]

The result is -5.

.............................

Answers

step 1

Find out the expected value

In this game, the total possible outcomes are 12

The probability of a win is P=1/12

The probability of loss is P=11/12

so

EV=(1/12)*(30-20)-(11/12)*30

EV=(1/12)*(10)-(11/12)*30

EV=(10/12)-(330/12)

EV=-320/12

EV=-26.67p ----> is negative because is a loss for the players

If 60 people play the game

26.67*60=1,600

therefore

The school expect to raise for charity 1,600p

Divide by 100

1,600p/100=$16

5/6 year = how many months

Answers

We will solve as follows:

We multiply the value we want to know (5/6) times the number of months that are in a year(12 months) and divide it by the number of years 12 months represent:

[tex]m=\frac{(\frac{5}{6})\cdot(12)}{1}\Rightarrow m=10[/tex]

So, 5/6 of a year are 10 months.

Consider the rectangle. IT 4 x+1 Which two expressions represent the area of the rectangle?

Answers

sides of the rectangle:

4

x+1

Area of the rectangle = product of the sides

4 (x+1 )

Apply distributive property:

4(x)+4(1)

4x+4

So, the correct options are:

C. 4x+1

E.4x+4

a pet store has c tanks of fish. Each tank has 24 fish. Using c, write an expression for the total number of fish in the store

Answers

a pet store has c tanks of fish. Each tank has 24 fish. Using c, write an expression for the total number of fish in the store​

the equation is equal to

Multiply the number of tanks by 24

so

24c

the answer is 24c

Part 2

1/13 is the reciprocal of 13

because

(13)(1/13)=1

a number multiplied by its reciprocal is equal to 1

A segment has endpoints A and C. What are two names for the segment? Choose the correct answer below O AC and CA OAC and CA O AC and CA O AC and CA

Answers

Given that endpoints of a segment: A and C

The two names for the sgment will be:

AC and CA

ANSWER:

AC and CA

Round to the nearest hundredth.1.9541

Answers

In order to round to the neares hundreth 1.9541, consider that hundreths are the second number after the decimal point, moreover, take into account that the value of such a number depends of the value of the next number (that is, third number after decimal point).

If next number is lower than 5, then, the second number remains the same, if next number is 5 or greater, second number is increased 1 unit.

In this case, the next number is 4, then, second number or hundreths remain the same.

Hence, you have:

[tex]1.9541\approx1.95[/tex]

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