Last week,you finished level 2 of a video gamr in 32 minutes. Today, you finish level 2 in 28 minutes. What is your percent change

Answers

Answer 1

so, 32 - 28 is just 4, thus the difference is 4 minutes then.

if we take 32 to be the 100%, what is 4 off of it in percentage?

[tex]\bf \begin{array}{ccll} amount&\%\\ \text{\textemdash\textemdash\textemdash}&\text{\textemdash\textemdash\textemdash}\\ 32&100\\ 4&p \end{array}\implies \cfrac{32}{4}=\cfrac{100}{p}\implies p=\cfrac{4\cdot 100}{32}[/tex]

Answer 2

(32-28)/32 = 0.125
* 100%
= 12.5%

Related Questions

Solve the following equation. x + 6 = x + x 2 6 14 72

Answers

x + 6 = x + x

Cancel equal terms on both sides.

6 = x

Switch the sides.

x = 6

The solution to the given equation is 6. Therefore, the correct answer is option B.

The given equation is x+6=x+x.

The solution of an equation is the set of all values that, when substituted for unknowns, make an equation true.

Here, x+6=2x

Transpose x to other side of the equation, we get

2x-x=6

x=6

Therefore, the correct answer is option B.

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What is the probability of getting either a sum of 66 or at least one 66 in the roll of a pair of dice?

Answers

So I'm hoping you mean 6, or else the probability is 0. So the possible ways of getting a sum of 6 is 1&5, 2&4, 3&3, 4&2, 5&1. There are 36 different ways of rolling the dice, so divide the 5 possible ways by 36. Then, we need to add the possibility of getting at least one 6 in the roll. It doesn't matter what the other die is, so for each die, the probability is 1/6, and for both, the probability is 2/6. Add this to the probability of getting a sum of 6, and you get your answer.

Which of the following is the inverse of y=6^x ?
A. Y=log 6x
B. Y=Log x6
C. YLog1/6X
D. Y=Log 6. 6x

Answers

we have that
y=6^x

we know
to find the inverse

replace x with y and y with x,

x=6^y
we know that
y=logb(x)----------> x=b^y

therefore
x=6^y---------------> y=log6(x)

the answer is the option A.) Y=log 6x

Answer:

Step-by-step explanation:

edge 2021

Martin says the area of a tile with a length of 1 foot by a width of 1 foot has an area of 1 square foot. And, to find 1/2 of this area, he would need to find 1/2 of the width and 1/2 of the length, and then multiply those two values. Unfortunately, his method is incorrect. Show at least one equation to show why this method would not work, and briefly state a method that will find 1/2 of 1 square foot.

Answers

Answer:

His method is incorrect. By finding 1/2 the width and 1/2 the length, if we multiply them , we would get 1/4 of the original area.

Area = 0.5*l*0.5*w = 0.25*l*w = l*w/4

Let us establish

length = l

width = w

Original Area = l*w

Half the area = (a*l)*(b*w) = 0.5*(l*w)

This means that

a*b = 0.5

if b is equal to a, then

a = √0.5 = √2/2 = 0.707

Then, if a factor of a, where to be introduced in the lenght and width of the tile, we would obtain half the area.

6yd 9ft 4in times 2 equals

Answers

The easieast way to deal with this problem is to double evey single quantity. Hence, we have that this is equal to 12yd, 18feet and 8 inches. However, we now have to check; 3 feet are one yard hence we have that 18 feet are equal to 6 yards. Thus, 12yards and 18 feet are equal to 18yards. Also, 12 inches are one foot; we do not have enough inches there and the inch component stays the same. Hence, the answer is that the distance is now 18 yards and 8 inches.

The local parts shop buys a machine that costs $500000. Its value depreciates exponentially each year by 10%. What is the machines value after 5 years? Round your answer to the nearest integer.

Answers

the answer is 250000
hope it helps please mark as brainliest

Ms. Stapleton had 2,600 hens, ducks, and goats on her farm. 35% of them were hens, and 25% of them were goats. How many ducks did she have on her farm ?

Answers

Hello!

ANSWER:

Ms. Stapleton had 1,040 ducks on her farm.

-------------------------------------------------------

EXPLANATION:

What we know:

We know that altogether Ms. Stapleton had 2,600 animals.

35% of which were hens, 25% were goats, and the rest were goats.

-------------------------------------------------------

How to solve:

To find out how many of the animals are ducks, we must first find out how many are hens and ducks and then subtract them from the total number of animals.

-------------------------------------------------------

Convert the percentages to decimals by dividing them by 100, then multiply.

35 ÷ 100 = 0.35

25 ÷ 100 = 0.25

2,600 × 0.35 = 910

2,600 × 0.25 = 650

910 + 650 = 1,560
-------------------------------------------------------

Ms. Stapleton had 910 hens and 650 goats on her farm, altogether 1,560. We must subtract:

2,600 - 1,560 = 1,040

You have $3,750 to deposit. If you deposit the money in a savings account at your local bank, you will earn 1.75% annual interest and will be able to make ATM withdrawals at your bank’s ATMs. If you deposit the money in an online savings account, you will earn 3.25% interest, but you will be charged $4 every time you make an ATM withdrawal. Assuming that your ATM withdrawals do not reduce the amount of interest you earn, roughly how often must you make an ATM withdrawal for the local savings account to be a better deal than the online savings account?

Answers

Final answer:

To determine how often ATM withdrawals must be made for the local savings account to be a better deal than the online savings account, we compare the interest earned and ATM fees. By solving the inequality, it is found that more than $14.06 ATM withdrawals must be made in a year.

Explanation:

To determine how often you must make ATM withdrawals for the local savings account to be a better deal than the online savings account, we need to compare the interest earned from each account and the fees associated with ATM withdrawals. Let's assume the time period is one year.

For the local savings account, you earn interest of 1.75% annually. So, if you deposit $3,750, you will earn ($3,750 * 1.75%) = $65.63 in interest.

For the online savings account, you earn interest of 3.25% annually. However, each ATM withdrawal incurs a fee of $4. Let's assume you make 'x' withdrawals in a year. So, the total interest earned would be ($3,750 * 3.25%) - ($4 * x).

We need to find the point where the interest earned from the online savings account is less than the interest earned from the local savings account. This can be calculated as:

($3,750 * 3.25%) - ($4 * x) < $65.63

Simplifying this inequality, we get:

0.0325 * $3,750 - $4 * x < $65.63

Adding $4 * x to both sides, we have:

0.0325 * $3,750 < $65.63 + $4 * x

Simplifying further, we get:

$121.87 < $65.63 + $4 * x

Subtracting $65.63 from both sides, we have:

$121.87 - $65.63 < $4 * x

Simplifying again, we get:

$56.24 < $4 * x

Dividing both sides by $4, we find:

$14.06 < x

So, you must make more than $14.06 ATM withdrawals in a year for the local savings account to be a better deal than the online savings account.

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What is the expression in factored form? x2 + 14x + 48

Answers

(x+6)(x+8) = 0
x = -6 or x = -8

I'm just wondering, does the equation happen to be 2x^2 + 14x + 48? That would make more sense with the answer I got.

x^2+14x+48
(x+8)(x+6)

please help me!!! will give brainlists!

Click an item in the list or group of pictures at the bottom of the problem and, holding the button down, drag it into the correct position in the answer box. Release your mouse button when the item is place. If you change your mind, drag the item to the trashcan. Click the trashcan to clear all your answers.

Answers

You have a rectangular prism on your hands. The formula for the volume of a rectangular prism is

(B/2) • l

Where B is the area of the base, and l is the length.

If you notice, you do NOT have the height of the triangle. However, you know that it is an equilateral triangle. So, you may split the triangle into two. Once you do, you can see that it is a right triangle. It’s hypotenuse is 3. If you know your triangles, you will realize that this is a 30 60 90 triangle. Therefore, the height will be 1.5 * sqrt(3)

So, to get B...

3 * 1.5sqrt(3)
4.5sqrt(3)
(Divide by 2)
2.25sqrt(3)
O
(9sqrt(3))/4
Multiply by the length of the prism, 6

This is your final answer in fraction form

27
— 2^rt(3)
2

Figure G is rotated 90 degrees clockwise about the origin and then reflected over the x-axis, forming figure H.

Answers

The 1st selection is appropriate.

_____
2nd: the rotation would need to be 90° CCW
3rd, 4th: rotation or double reflection will give the original orientation. This figure is reflected an odd number of times, so has its orientation reversed.

Answer:

its B

Step-by-step explanation:

What fraction of a gallon is 3 pints?

Answers

There are 8 pints in 1 gallon, so 3 pints is 3/8 of a gallon

There are 8 pints in a gallon, so 3 pints of that would be 3/8.

what is the area of the white rectangle in square units

Answers

The length above is 13 units.
The length of the grey rectangle below is 4 units, so the length of the white rectangle below is 13 units - 4 units = 9 units.
The width of the white rectangle is 6 units.

A = LW = 9 units * 6 units = 54 units^2

Answer: 54

what are the mean,median ,mode and range of the data set given the altitude of lakes in feet -11, -28, - 17, -25, -28, -39, -6, and -46

Answers

See attached picture for the answers. To find the mean add all the data and divide by the number of data points. To find the median you will take the two middle numbers when listed in order and add them and divide by 2 to find what is exactly in the middle of those two. The mode is the number that occurs more than any other, and the range is the highest number minus the lowest number.

The mean is the sum of data given to the total sample size.. The mean, median, mode, and range are -25, -28.-28, and 40 respectively

How to calculate the mean, median, mode and range

The mean is the sum of data given to the total sample size.

Mean = Sum of data/sample size
Mean = -11-28-17-25-28-39-6-46/8
Mean = -200/8
Mean = -25

Calculate the median

Median is the middle number after rearrangement

-46, -39, -28, -28, -25, -17, -11, -6
From the arrangement, the median of the data is -28

Calculate the mode

The mode is the value with the highest frequency. From the data given, the mode is -28

Range:

Range = highest value - lowest value

Range = -6 - (-46)
Range = 40

Hence the mean, median, mode and range are -25, -28.-28 and 40 respectively

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On a graph, which characteristic shape is shown by exponential growth?

A. T-Shaped graph

B. S-Shaped graph

C. J-Shaped graph

D. Straight horizontal line

Answers

It will be a J-shaped graph. As X increases, Y will increase at a sharper rate, so it will look exactly like a J when graphed

Answer:

C. J-Shaped graph

Step-by-step explanation:

A. T-Shaped graph

T- shaped graph can represents a rational function or quadratic function

B. S-Shaped graph

S shaped graph represents a cubic function. because it crosses x axis at two points.

C. J-Shaped graph

J shaped graph represents exponential function. the graph of J shape goes on increasing so its an exponential growth

D. Straight horizontal line

Straight line graph represents linear equation.

In which graph does y vary directly as x? It’s not C, I got it wrong.

Answers

Answer:

Step-by-step explanation:

A graph where y varies directly as x is a straight line that passes through the origin (0, 0). This is because when two variables vary directly, their ratio is constant, and in the case of y and x, this ratio is the slope of the line.

The equation for direct variation is y = kx, where k is the constant of variation. When we plot this equation on a graph with y on the vertical axis and x on the horizontal axis, we get a straight line that passes through the origin, with a slope of k.

For example, if we have a set of data points that vary directly, such as (1, 2), (2, 4), (3, 6), and so on, we can plot these points on a graph and draw a straight line that passes through the origin and all the points. This line represents the direct variation between y and x, and any other points that satisfy the equation y = kx will lie on this line.

In summary, a graph where y varies directly as x is a straight line that passes through the origin, with a constant slope representing the constant of variation.

Which rule describes a translation that is 8 units to the right and 2 units up?

(x, y) (x - 8, y + 2)

(x, y) (x - 8, y - 2)

(x, y) (x + 8, y - 2)

(x, y) (x + 8, y + 2)

Answers

(x-8, y+2).

When translating figures, a translation to the right subtracts from the x-coordinate (sort of the opposite of how we think of graphs that go to the right). Translations up would be adding to the y-coordinate.

Shelley is fresh out of college and looking for housing in Boston. She makes $37,000 a year and may have to move within two years to her company’s office in Dallas. What should Shelley value when looking for housing?

1. flexibility and short term cost
2. tax incentives and home appreciation
3. maintenance and homeowner’s fees
4. stability and long term costs

thank you for you help and time!!!

Answers

id go with option 4 or 1

answer is 1

as Shelley has to live in Boston for only 2 years, she needs to consider that the owner is flexible enough to make 2 year rent agreement and the short term rent of the house.

Other choices are irrelevant. they may be applied while purchasing home with long term aim to stay in the place.

What is the probability that a five-card poker hand contains the two of diamonds, the three of spades, the six of hearts, the ten of clubs, and the king of hearts?

Answers

1/311875200.

There is exactly 1 way to have all 5 of these cards. For the first card, there are 52 total cards to be had; for the second, 51; for the third, 50; for the fourth, 49; and for the fifth, 48:

(1/52)(1/51)(1/50)(1/49)(1/48) = 1/311875200.

Final answer:

The probability of drawing the two of diamonds, the three of spades, the six of hearts, the ten of clubs, and the king of hearts in that order from a 52-card deck is approximately 1 in 380,204,032.

Explanation:

The subject of the question is the probability of drawing specific cards from a 52-card deck. This problem involves choosing five specific cards: the two of diamonds, the three of spades, the six of hearts, the ten of clubs, and the king of hearts.

To find the probability, we need to consider that the deck contains 52 distinct cards. Assuming that each card is equally likely to be drawn, the probability of drawing any specific card is 1 out of 52 (or 1/52). And because we want to draw these cards one after another, we multiply these probabilities together.

Thus, the probability of drawing these five specific cards from a 52-card deck in this order is (1/52) * (1/52) * (1/52) * (1/52) * (1/52), which is approximately 1 in 380,204,032. Please note that this probability is infinitesimally small because the event is highly specific. Also, the order of the cards matters in this calculation. If the order does not matter, the probability will be higher.

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Study the function: F(x)=3/4x−7 and select the statement that is FALSE based on the lessons you have learned about the slope-intercept form of the equation of a line.

A: The slope of the function is .75 and would increase from left to right if you were to graph the function on a coordinate plane

B: The y-intercept is (0,-7)

C:The point (12,2) is a solution to the equation

D:The x-intercept is (10,0)

Answers

The Main answer is the function value at [tex]x=12[/tex] is [tex]2[/tex], not [tex]12[/tex], so the point [tex](12,2)[/tex] is not a solution to the equation. Therefore, statement C is false.

The statement that is FALSE based on the lessons about the slope-intercept form of the equation of a line is:

C: The point [tex](12,2)[/tex] is a solution to the equation

To check if a point is a solution to the equation, we substitute the coordinates of the point into the equation and see if it satisfies it. For the given function

[tex]F(x)= (3/4 )x-7:[/tex]

Substituting x=12 into the equation:

[tex]F(12)= 3/4 (12)-7\\F(12)=9-7\\F(12)=2[/tex]

The function value at [tex]x=12[/tex] is [tex]2[/tex], not [tex]12[/tex], so the point [tex](12,2)[/tex] is not a solution to the equation. Therefore, statement C is false.

COMPLETE QUESTION:

Study the function: [tex]F(x)=(3/4)x-7[/tex] and select the statement that is FALSE based on the lessons you have learned about the slope-intercept form of the equation of a line.

A: The slope of the function is .[tex]75[/tex] and would increase from left to right if you were to graph the function on a coordinate plane

B: The y-intercept is [tex](0,-7)[/tex]

C:The point [tex](12,2)[/tex] is a solution to the equation

D:The x-intercept is [tex](10,0)[/tex]

The surface temperature on Mars can range from -17.2°C to -107°C. Which temperature is lower?

Answers

I think -107 C bc the lower the negative number, the colder the temperature is. But if u mean lower as in hotter, then it would be -17.2 C

4x (3x + 8y)-7y (5x-1) Simplify the expression above. Which of the following is correct?

Answers

Remove the brackets.
12x^2 + 32xy - (35xy - 7y)
12x^2 +32xy - 35xy + 7y
12x^2 - 3xy + 7y

[tex] {12x}^{2} + 32xy - 35xy + 7y \\ = {12x}^{2} - 3xy + 7y[/tex]

Express the following sum in sigma notation:
1+4+7+10+13

Answers

The sum would be written as:
[tex]\Sigma_{n=1}^{5} (3n-2)[/tex]

It goes from n=1 to =5 because it is the first 5 terms of the sum.
The sequence has a first term, a₁, of 1. The common difference, d, is 3. The explicit formula would then be:
[tex]a_n=1+3(n-1)[/tex]

Using the distributive property to simplify, we would have:
[tex]a_n=1+3n-3 \\a_n=3n-2[/tex]

Final answer:

The given series is an arithmetic series with a common difference of 3. The sigma notation for this series is [tex]\[\sum_{n=1}^{5} (1 + 3 \cdot (n-1)).\][/tex]

Explanation:

The given series 1+4+7+10+13 is an arithmetic series, where the common difference between consecutive terms is 3. Sigma notation or summation notation is a way of expressing this long sum in a concise way. The rule for the nth term in your series is

[tex]$a_n = 1 + 3 \cdot (n-1)$, where $a_n$[/tex]

stands for the nth term. So, the sigma notation for this series would be

[tex]\[\sum_{n=1}^{5} (1 + 3 \cdot (n-1)).\][/tex]

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in 2010 , a city's population was 55,210 and it was declining at a rate of 1.09% each year. which is the best prediction for when the city's population will first be below 48,000?

Answers

Answer: 2023

Step-by-step explanation:

Since, the initial population of the city is 55,210,

And, it is declining at a rate of 1.09%.

Thus, the function that shows the population after x years since 2010 is,

[tex]f(x) = 55210(1-\frac{1.09}{100} )^x[/tex]

[tex]f(x) = 55210(1-0.0109)^x[/tex]

[tex]f(x) = 55210(0.9891)^x[/tex]

If the population of town is 48000 in x years.

⇒ [tex] 55210(0.9891)^x= 48000[/tex]

⇒ [tex] (0.9891)^x= 0.869407715993[/tex]

⇒ [tex]x = 12.769[/tex]

Therefore, after 12.769 years the population of town will be equals to 48,000

⇒ After 12.770 years the population will first be below 48,000.

⇒ After approx 13 years the population will first below 48,000.

⇒ Around 2023 the population will be first below 48,000.

Answer:2022

Step-by-step explanation:

Max ran 50 meters in 10 seconds. molly ran 30 meters in 5 seconds. who ran faster

Answers

Hey there!

Max:

50 divided by 10 = 5 (Meaning that per second, 5 meters were ran)

Molly:

30 divided by 5 = 6 (Meaning that per second, 6 meters were ran)

The number 6 is larger than 5 . . .

6 - 5 = 1

Molly ran faster. She ran 1 meter faster per second.

Hope this helps you.
Have a great day!

To find who ran faster, we have to find the speed of Max and Molly

The formula for speed is given as Distance/Time

Max's speed

Distance Max ran = 50 meters

Time = 30 seconds

Speed = 50 m/30s

= 1.67 meters/second

Molly's speed

Distance Molly ran = 30 meters

Time = 5 seconds

Speed = 30m/5s

= 6 meters/second

Therefore, Max ran faster than Molly with a speed of 1.67 meters/second.

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In triangle JKL and triangle PQR line JK = PQR line KL equals QR angle K equal angle Q then JKL must be congruent triangle PQR

Answers

Answer - TRUE

Based on the information given above, we can prove that triangle JKL is congruent to triangle PQR based on the SAS postulate. In other words, since two sides (JK and KL) and the included angle (K) of triangle JKR are congruent to two sides (PQ and QR) and the included angle (Q) of triangle PQR, then triangle JKL must be congruent to triangle PQR.

Answer: True

Step-by-step explanation:

I don’t have one I know the answer because I am currently taking the quiz right now.

Follow the steps above and find c, the total of the payments, and the monthly payment. Choose the right answers. Jane Smart buys a new SUV. The price, including tax, is $22,500.00. She finances the vehicle over 60 months after making a $2,000 down payment. The true annual interest rate is 12%. What are Jane's monthly payments (principal plus interest)? To the nearest penny, c = $. Total of payments = amount financed + c = $. Total of payments ÷ number of payments = monthly payment = $.

Answers

Final answer:

To calculate Jane's monthly car loan payments, we must determine the amount financed, total of the payments, and monthly payment. After deducting the down payment from the price of the SUV, we find the amount financed. To calculate the total of the payments, we multiply the amount financed by the monthly interest rate. Finally, we divide the total of the payments by the number of months to find the monthly payment.

Explanation:

To find the monthly payments for Jane Smart's car loan, we need to calculate the amount financed, the total of the payments, and the monthly payment.

First, we calculate the amount financed by subtracting the down payment from the price of the SUV: $22,500 - $2,000 = $20,500.Next, we calculate the total of the payments, which is the amount financed plus the interest. To calculate the interest, we multiply the amount financed by the true annual interest rate and divide by 12 to get the monthly interest rate: ($20,500 * 0.12) / 12 = $205.Then, we add the amount financed to the total interest to get the total of the payments: $20,500 + $205 = $20,705.Finally, we calculate the monthly payment by dividing the total of the payments by the number of months: $20,705 / 60 = $345.08 (rounded to the nearest penny).

So, Jane's monthly payment for the SUV is $345.08.

What is the product of 0.04,-0.9,1.5

Answers

Hello there!

By multiplying them altogether, this would the result in (-0.054).

We first do the first two problems.

0.04*-0.9.

From this solution, we multiply this by 1.5, and from this we get -0.054

The product of the numbers 0.04,-0.9,1.5 is -0.054 because the multiplication of negative and positive quantities is negative.

What is an arithmetic operation?

It is defined as the operation in which we do the addition of numbers, subtraction, multiplication, and division. It has a basic four operators that is +, -, ×, and ÷.

As we know, we can apply the arithmetic operation to any real numbers

Also, the number is a mathematical entity that can be used to count, measure, or name things. For example, 1, 2, 56, etc. are the numbers.

The numbers are:

0.04, -0.9, and 1.5

= 0.04x-0.9x1.5

First, multiply the first two numbers 0.04 and -0.9

= -0.036x1.5

(The multiplication of negative and positive quantity is negative)

= -0.054

Thus, the product of the numbers 0.04,-0.9,1.5 is -0.054 because the multiplication of negative and positive quantity is negative.

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The perimeter of a rectangle is 42 centimeters.What is the length and width if the width is 3 centimeters more than half the length? Please include work.

Answers

Final answer:

The rectangle's length is 12 cm, and the width is 9 cm, calculated by setting up a system of equations using the given perimeter and the relationship between length and width.

Explanation:

To find the length and width of the rectangle when given its perimeter and a relationship between its length and width, we can set up a system of equations. First, let's denote the length of the rectangle as L and the width as W. According to the question, the width is 3 centimeters more than half the length, so we have W = ½L + 3.

Since the perimeter (P) of a rectangle is given by P = 2L + 2W, and we know the perimeter is 42 centimeters, we can set up an equation: 42 = 2L + 2(½L + 3). Simplifying this, we get 42 = 2L + L + 6 or 42 = 3L + 6. Subtracting 6 from both sides gives us 36 = 3L or L = 12 centimeters for the length.

Now we can find the width using the previous relationship W = ½L + 3. Substituting the value of L, we get W = ½(12) + 3 = 6 + 3 = 9 centimeters for the width.

Therefore, the length is 12 centimeters and the width is 9 centimeters.

On blueprint of a house, 48 millimeters represents 9 meters. The actual length of the living room is 6 meters. What is its length on the blueprint?

Answers

The blueprint length (b) will be
.. (6 m)/(9 m) = b/(48 mm)
.. b = (48 mm)*2/3
.. b = 32 mm

Other Questions

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