One slice of cheese pizza contains 310 calories. A medium-size orange has one-fifth that number of calories. How many calories are in a medium-size orange? -Please help me understand!

Answers

Answer 1
The medium sized orange would have 62 calories. To divide by 1/5, which in decimal form is 0.2, you just multiply 310 by 0.2, therefore, giving you 62. Hope this helps! 
Answer 2
We must divide the number of calories in the pizza by five to find out how many calories are in the medium-size orange.

310 / 5 = 62

There are 62 calories.

Related Questions

cory earns 52.50 in 7 hours. find the unit rate

Answers

$7.50/h is the answer

divide 52.5o by 7

52.50 / 7 = 7.50 per hour

A new computer game has been developed and 80 veteran game players will test its market potential. of sixty players liked the game, what is the probability that any veteran game player will like the new computer game

Answers

60/80 = 0.75

75% of the veteran game players liked the game

3/4  is the probability that any veteran game player will like the new computer game.

What is Probability?

Probability means possibility. It is a branch of mathematics that deals with the occurrence of a random event.

Given,

New computer game has been developed and 80 veteran game players will test its market potential.  

In this sixty players liked the game.

We need to find the probability that any veteran game player will like the new computer game.

To find the probability we just need to divide sixty by 80.

60/80

3/4

Hence 3/4  is the probability that any veteran game player will like the new computer game.

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12 students share 3 pizzas equally what fraction of the pizza each student gets

Answers

Final answer:

Each student gets 1/4 of a pizza when 12 students share 3 pizzas equally. This is because 3 pizzas divided by 12 students results in each student receiving 1/4 of a pizza.

Explanation:

To determine the fraction of the pizza each student gets when 12 students share 3 pizzas equally, you'd divide the total number of pizzas by the number of students. Here's the step-by-step breakdown:

First, understand that each pizza can be considered as '1 whole' unit. So, 3 pizzas would be '3 whole' units.To share these '3 whole' units equally among 12 students, we need to divide 3 by 12.This calculation would look like this: 3 ÷ 12, which simplifies to 1 ÷ 4 when reduced to the lowest terms, as you are essentially dividing each pizza into four equal parts for every group of three students.Therefore, each student gets 1/4 of a pizza.

Understanding fractions can be similar to figuring out slices of pie or the number of quarters in a dollar.

Radio listeners were asked to call in and pick their two favorite rodents the listeners had 4 choices woodchuck prairie dog beaver and chipmunk what is the complete list of the possible pair of rodents

Answers

Woodchuck and parie dog
Final answer:

The complete list of possible pairs of rodents from the choices woodchuck, prairie dog, beaver, and chipmunk includes six combinations, showcasing an application of combinatorics in mathematics to determine all possible selections.

Explanation:

The question involves determining the complete list of possible pairs of rodents that radio listeners could choose from four options: woodchuck, prairie dog, beaver, and chipmunk. This is a matter of combinatorics, a branch of mathematics focused on counting, arrangement, and combination of sets of elements. Since each listener picks two favorites and the order in which they pick them does not matter (choosing a beaver and a woodchuck is the same as choosing a woodchuck and a beaver), we use combinations to find the total number of possible pairs.

Woodchuck and Prairie DogWoodchuck and BeaverWoodchuck and ChipmunkPrairie Dog and BeaverPrairie Dog and ChipmunkBeaver and Chipmunk

Mathematically, the number of ways to choose 2 favorites out of 4 is given by the combination formula C(n, r) = n! / r!(n-r)!, where n is the total number of options and r is the number being chosen. Here, n=4 and r=2, resulting in C(4, 2) = 4! / 2!(4-2)! = 6, which matches our list of 6 possible pairs.

Yesterday, Chau had m baseball cards. Today, he gave 5 away. Using m , write an expression for the number of cards Chau has left.

Answers

If m = baseball cards he had yesterday, and today he got rid of 5, the expression is equal to

m - 5 = x.

As an example of what the answer is, replace m with 10.

If he had 10 baseball cards and gave away 5 today, x = 5.

The answer is m - 5 = x.

A firm advertises for workers to address envelopes. Priscilla says she will work 100 hours. Herb will work for 80 hours. If each can address 10,000 envelopes in the time they work, how long would it take them to address 10,000 envelopes if they work together?

Answers

Final answer:

Priscilla and Herb can address 10,000 envelopes together in approximately 44.44 hours, when we combine their individual work rates of 100 and 125 envelopes per hour respectively.

Explanation:

Priscilla and Herb are addressing envelopes for a firm, and we need to determine how long it would take them to address 10,000 envelopes if they work together. Priscilla can address 10,000 envelopes in 100 hours, and Herb can do the same in 80 hours.

To solve this, we can calculate each person's work rate and then combine these work rates to get the rate at which they complete the task together.

First, we calculate their work rates:

Priscilla's rate: 10,000 envelopes / 100 hours = 100 envelopes per hourHerb's rate: 10,000 envelopes / 80 hours = 125 envelopes per hour

Working together, their combined rate would be:

Combined rate = Priscilla's rate + Herb's rate

Combined rate = 100 envelopes/hour + 125 envelopes/hour

Combined rate = 225 envelopes per hour

To address 10,000 envelopes at this combined rate, we can divide the total number of envelopes by their combined rate:

Time to address 10,000 envelopes together = 10,000 envelopes / 225 envelopes/hour

Time to address 10,000 envelopes together = approximately 44.44 hours

the store has 53 cases of apples and oranges in a storm if there are 28 cases of apples how many cases of oranges are there in the store room

Answers

There are a total of 35 cases or oranges in the store room.

If 1/64=4^2s-1 times 16^2s+2 what is the value of s?

Answers

s=-1 see attachment for explanation

Answer: s=-1

Explanation:

We can re-write the equation as follows:

[tex]\frac{1}{64}=(4^{2s-1})(16^{2s+2})[/tex]

Let's rewrite the terms on the left and on the right as follows:

[tex]2^{-6} = ((2^2)^{2s-1})((2^4)^{2s+2})[/tex]

So we have

[tex]2^{-6} = (2^{2(2s-1)})(2^{4(2s+2)})[/tex]

Now we can use the following rule:

[tex]x^{a+b}=x^a x^b[/tex]

to rewrite the term on the right:

[tex](2^{2(2s-1)})(2^{4(2s+2)})=2^{2(2s-1)+4(2s+2)}[/tex]

So now we have

[tex]2^{-6}=2^{2(2s-1)+4(2s+2)}[/tex]

and since the bases are the same, we can just equalize the exponents:

[tex]-6=2(2s-1)+4(2s+2)[/tex]

[tex]-6=4s-2+8s+8\\-12 = 12 s\\s=-1[/tex]

A cylinder has a volume of 360 in^3. If the height and radius are multiplied by 2.5, what will the resulting volume be?
A) 5525 in^3
B) 2880 in^3
C) 5400 in^3
D) 3600 in^3

Answers

[tex]\bf \textit{volume of a cylinder}\\\\ V=\pi r^2 h\quad \begin{cases} r=radius\\ h=height\\ -----\\ r=2.5r\\ h=2.5h \end{cases}\implies V=\pi (2.5r)^2(2.5h) \\\\\\ V=\pi \cdot 2.5^2\cdot r^2\cdot 2.5h\implies V=(2.5^2\cdot 2.5)\pi r^2 h \\\\\\ V=15.625\pi r^2h\impliedby \textit{15.625 of the original} \\\\\\ \textit{if the original was 360}\qquad 15.265\cdot 360[/tex]

Maria’s dog weighs six times as much as a rabbit. together the pets weight 56 pounds what does Maria’s dog weigh?

Answers

Well first we can create and equation to get and x will stand for the pets weight  56=6x+x now we simplify to get 56=7x divide each side by 7 and we get 8=x
therefore her dog weighs 48 pounds

Help me solve this equation please. y/9 + 5 = 0

Answers

y/9 +5 =0

 subtract 5 from each side

y/9 = -5

 multiply both sides by 9

y = -5 * 9

y = -45

Multiply all 3 terms by 9 to remove the fraction 1/9:

y + 45 = 0.  Then y = -45.

A doctors office schedules 15-minute appointments and half hour appointments for week days. The doctor limits these appointments to, at most, 30 hours per week. Write an inequality to represent the number of 15-minute appointments x and the number of half-hour appointments y the doctor may have in a week

Answers

The correct answer to this question is 15x + 30y <= 1800.

multipliy 30*60 (as it is 60min in an hour). Convert 15min and 30min into hours, leaving 30 as is.

(1/4)x + (1/2)y ≤ 30
By multiplying every term with 60( to convert from hours to minutes) we get 
15x+30y≤1800

W4-21w2-100 how do you factor this

Answers

[tex]\bf \textit{difference of squares} \\ \quad \\ (a-b)(a+b) = a^2-b^2\qquad \qquad a^2-b^2 = (a-b)(a+b)\\\\ -------------------------------\\\\ w^4-21w^2-100\implies (w^2)^2-21w^2-100\implies (w^2-25)(w^2+4) \\\\\\ (w^2-5^2)(w^2+4)\implies (w-5)(w+5)(w^2+4)[/tex]

For the compound inequality x + 2 ≥ a AND x - 7 ≤ b, find values of a and b for which the only solution is x = 1.

Answers

the answer is obviously, A=45, B=57


An overdraft balance occurs when the available balance in a bank account is below zero. Yvonne has an overdraft balance at the beginning of the year. The function graphed models Yvonne's account balance, y, in dollars, x weeks after the beginning of the year.

Select True or False to describe each statement.


True False
The x-intercept represents Yvonne's account balance at the beginning of the year.

The slope represents the amount Yvonne deposits to her account each week.

Yvonne no longer has an overdraft balance 4 weeks after the beginning of the year.


Graph of a line on a coordinate plane. The horizontal x axis ranges from 0 to 9 in increments of 1. The vertical y axis ranges from negative 100 to 100 in increments of twenty five. A line passes through the points begin ordered pair 0 comma negative 1 hundred end ordered pair and begin ordered pair 4 comma 0 end ordered pair and begin ordered pair 8 comma 1 hundred end ordered pair.

Answers

Answer:

False; True; True.

Step-by-step explanation:

In this situation, the y-intercept would represent the amount of money in her account at x=0 weeks, or the beginning of the year.  This is not the x-intercept, so the first statement is false.

The slope is the rate of change.  This would describe how her account changes every week, so this represents the amount of money she deposits into her account each week.  This means the second statement is true.

The line goes through the point (4, 0).  Since x is the number of weeks, this would represent the amount in her account after 4 weeks.  Since the y-value is 0, this means she no longer has an overdraft balance after 4 weeks.  This means the second statement is true.

Following are the response to the given points:

The y-intercept, it would represent the number of funds in her account at x=0 weeks, or the start of the year. As this is not the x-intercept, the first assertion is untrue.The rate of increase is represented by the slope. This would illustrate how her account varies, That's the sum of money she puts into her account each week. This point is crossed by the line (4, 0), since x is indeed a couple of weeks, this is the amount in the account following 4 weeks. Since y-value=0, she no longer has an overflow balance after 4 weeks.

Therefore, the final answer is "false, true, and true".

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What's the answer to this question please help me it's hard for me

Answers

can you turn your flash on

A car starts from rest and accelerates uniformly at 3.0 m/s2 toward the north. a second car starts from rest 6.0 s later at the same point and accelerates uniformly at 5.0 m/s2 toward the north. how long after the second car starts does it overtake the first car?

Answers

Answer:

the answer is t = 20.625

Step-by-step explanation:

To begin, you would need to find the displacement of the first car and the equation to find that is d = 1/2at^2. So you would plug in what you have from the problem into the equation: d = (1/2)3(6)^2 and d is equal to 54 m. THIS IS YOUR DISPLACEMENT FOR THE FIRST CAR.

Next, you need to find the velocity of the car and the equation would be v = at. Plug in what you know from the problem: v = 3(6) which is 18. THIS IS YOUR INITIAL VELOCITY.

Next, we need to find out the distance of the 2nd car and we would use d = 1/2at^2. Plug in what you now from the problem: d = (1/2)5t^2 which would be d = 2.5t^2.

Next, you would equal these two equations together: 2.5t^2 = 1.5t^2 + 18t +54.  All these values are from when we solved them from above, and once you solve it you will get 20.625. (SOLVE FOR T)

In monopoly one rolls a pair of dice. Find the probability of getting a sum of 12.

Answers

you could only do 6 and 6. 1 and 11, 2 and 10, 3 and 9, 4 and 8, 5 and 7 are not valid because certain digit is there cannot be spotted on a dice.

(dice assort from 1 to 6.)

Final answer:

The probability of rolling a 12 with two six-sided dice is 1/36, since there is only one combination (6+6) that yields a sum of 12 out of 36 possible outcomes.

Explanation:

The question requires calculating the probability of getting a specific sum when rolling a pair of six-sided dice, which is a common problem in probability theory. To find the probability of getting a sum of 12, we first need to understand that each die has 6 faces, and therefore, there are a total of 6 x 6 = 36 possible outcomes when rolling two dice.

Now, only one combination yields a sum of 12: when both dice show a six (6 + 6). Therefore, there is only one favorable outcome that gives the sum of 12. The probability of this outcome is then 1 (favorable outcome) divided by 36 (total possible outcomes), which gives us a probability of 1/36.

To put it mathematically, we apply the fundamental principle of probability which states that the probability of an event is equal to the number of ways the event can happen divided by the total number of possible outcomes. Hence:

Probability of rolling a sum of 12 = Number of ways to get a sum of 12 / Total number of possible outcomes = 1/36.

Given that X varies proportionally to Y and y=27 when x =3, find the constant of proportionality.

Answers

[tex]\bf \qquad \qquad \textit{direct proportional variation}\\\\ \textit{\underline{y} varies directly with \underline{x}}\qquad \qquad y=kx\impliedby \begin{array}{llll} k=constant\ of\\ \qquad variation \end{array}\\\\ -------------------------------\\\\ \begin{cases} y=27\\ x=3 \end{cases}\implies 27=k3\implies \cfrac{27}{3}=k\implies 9=k[/tex]

Round off446,221 to the nearest ten

Answers

the answer is 446,220

Answer:

Answer when we  round off 446,221 to the nearest ten is 446,220

Step-by-step explanation:

We need to round off 446,221 to the nearest ten.

Nearest ten to the 446,221 can be 446,220 or 446,230

Difference between 446,221 and 446,220 = 446,221 - 446,220 = 1

Difference between 446,221 and 446,230 = 446,230 - 446,221 = 9

Here the difference is minimum for 446,220

Answer when we  round off 446,221 to the nearest ten is 446,220

This diagram of airport runway intersections shows two parallel runways. A taxiway crosses both runways. How are 6 and 2 related?

corresponding angles
alternate interior angles
same-side interior angles
none of these

Answers

I need help with this too haha I can't find it anywhere
The answer is A)corresponding angles

How to write 645,300 in expanded form using exponents?

Answers

6 × 105+4 × 104+5 × 103+3 × 102+0 × 101+0 × 100

To express 645,300 in expanded form using exponents, it is written as [tex]6x10^{5} + 4x10^{4} + 5x10^{3}+ 3x10^{2}[/tex]x, breaking down each digit by its place value and expressing each as a power of 10.

To write the number 645,300 in expanded form using exponents, we break down each digit according to its place value and then express each of these as a power of 10. The place values for the number 645,300 are as follows:

600,000 which is 6 times 100,000

40,000 which is 4 times 10,000

5,000 which is 5 times 1,000

300 which is 3 times 100

Now we express these place values using exponents:

645,300 = [tex]6x10^{5} + 4x10^{4} + 5x10^{3}+ 3x10^{2}[/tex]

This notation shows the number 645,300 written as the sum of each digit multiplied by the appropriate power of 10 based on its position in the number.

There are 9 members on a board of directors. If they must select a chairperson, a secretary, and a treasure, how many different slates of candidates are possible?

Answers

given: 9 members
elect 1 chairperson
elect 1 secretary
elect 1 treasurer

there are 9 choices for a chairperson, 8 for a secretary, and 7 for a treasurer.
9*8*7 = 504.
therefore, there are 504 different candidates possible

there are 24 sixth graders and 40 seventh graders. Mr chan wants to divide both grades into groups of equal size ,with the greatest possible number of students in each group. How many students should be in each group?

Answers

Here, you must find the GCF of 24 and 40 which is 8
There would be 8 in each group.

Julio works at an electronics store where he earns $11 an hour. Last week, he received a $120 bonus. How many hours did he work if he earned $505 total last week?

Answers

505-120=385

385 divide by 11= 35

answer=35hrs

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What is the equation of the circle passing through the point (−5, −2) whose center is at (−2,3)?

Answers

-2x / 3 is 3 -5 x -2 = 3 so 3x3 is 9

The equation of the circle passing through the point (−5, −2) and center at (−2, 3) is  [tex]\bold{( x +2 )^2 + ( y - 3 )^2 = 34}[/tex]

What is the general equation of the circle?

The general equation of the circle whose center at (h, k) and radius r is,

[tex]( x - h )^2 + ( y - k )^2 = r^2[/tex]

For given example,

the circle passing through the point (−5, −2) whose center is at (−2, 3).

The radius of the circle is the distance between point (-5, -2) and the center (-2, 3).

Using distance formula the radius of a circle would be,

⇒ [tex]r=\sqrt{(-2-3)^2 + (-5-(-2))^2}[/tex]

⇒ [tex]r=\sqrt{(-5)^2+(-3)^2}[/tex]

[tex]r=\sqrt{25+9}[/tex]

⇒ [tex]r=\sqrt{34}[/tex] units

Let center (h, k) = (-2, 3)

Using the general form of the circle,

⇒ [tex]( x - h )^2 + ( y - k )^2 = r^2[/tex]

⇒ [tex]( x - (-2) )^2 + ( y - 3 )^2 = (\sqrt{34})^2[/tex]

⇒ [tex]( x +2 )^2 + ( y - 3 )^2 = 34[/tex]

Therefore, the equation of the circle passing through the point (−5, −2) whose center is at (−2,3) would be [tex]\bold{( x +2 )^2 + ( y - 3 )^2 = 34}[/tex]

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WILL GIVE BRAINEST
a bean plant grows at a constant rate for a month....

Answers

I'm fairly certain it's A. Gradient is 2, and you need to subtract the height and number of days from y and x respectively, rather than add them.

Hope this helps :)

- 24 = 6a - 15 - 5a solve for the answer of the question

Answers

-24 = a-15   Combine Like Terms
9 = a           Add 15 to both sides to get the value of a

what is the coefficient in the expression 3x/13+4?

Answers

A coefficient in the expression is a numerical or constant quantity that is placed before and multiplying the variable in an algebraic expression, for example in expression 5x + 4; 5 is the coefficient.
So in the given expression 3x/13 + 4. 3 / 13 is the coefficient of x, as 3 / 13 is multiplying with x.

Answer:3/13

Step-by-step explanation:

Just took test

Please me
Estimate 127+290

Answers

127=130 290=300 130+300=430
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