Original 350 new 400

Answers

Answer 1

Answer: I assume you are looking for the percent increase in which case you want to find the difference between original and new, then find the percentage of the original that gives you that difference... let me show you...

400 is the new value and 350 is the original value, so we have an increase of 400 - 350 = 50

So now we find what percentage of 350 is 50.

In math "of" means ×
"is" means =

x × 350 = 50
350x = 50
x = 50/350
x = .1429

multiply by 100 to convert to percent (move decimal to the right 2 places).

.1439 × 100 = 14.29%

So the percentage of increase is 14.29%

Related Questions

What is this answer n/6 when n=12
A survey of one class at Pioneer Middle School found that 20 out of 30 students would spend $12 for a school t-shirt Suppose there are 600 students in the school how many students do you predict would spend $12 for a school t-shirt
Find the side length of a cube when the volume is 216 ft cubed. A) 72 ft B) 6 ft C) 108 ft D) 219 ft
Heres 1. Use the table and the graph to answer the questions. (a) What is the rate of change for each function? Show your work. (b) Which function has the greater rate of change? can you help me do these things
PLEASE HELP I GIVE THANKS

Is 1/x + 3y = -5 a function ?

Answers

We can say that a relationship between two variables is a function if, for every input, we get one and only one unique output. If we want to talk about y as a function of x in this problem, we want to make sure that every x has only one y associated with it. We can do this by solving our equation for x and seeing whether we can have more than one y that satisfies that equation. Here, I'll do the algebra and briefly explain my steps:

Multiply either side by x to cancel the denominator in 1/x:

$x((1)/(x)+3y)=x(-5)\n1+3xy=-5x$

Add 5x to either side to collect all of the x terms on one side, and subtract 1 to get all of the constants on one side:

$(1+3xy)+5x-1=-5x+5x-1\n3xy+5x=-1$

Factor an x out of the left side of the equation:

$x(3y+5)=-1$

Divide either side by 3y + 5 to get the x by itself:

$(x(3y+5))/(3y+5)=(-1)/(3y+5) \n\nx=(-1)/(3y+5)$

For every x we pick, only one y can satisfy the above equation, so we can say that yes, $(1)/(x)+3y=-5$ is a function.

I really need help please the c/4 is a fraction 85+c/4=99

Answers

85 + c/4 = 99

Subtract 85 from each side: c/4 = 14

Multiply each side by 4 : c = 56

85+c/4=99

85+1/4c=99

1/4c+85=99

Subtract 85 from both sides.

1/4c+85−85=99−85

1/4c=14

Multiply both sides by 4.

4*(1/4c)=(4)*(14)

c=56

Jill says that 12.6 repeating is less than 12.63. Explain her error.

Answers

She is wrong because 12.66 is greater than 12.63. The last digit of 12.66 (6) is larger than the last digit of 12.63 (3) Even if 12.6 keeps on going (12.66666.....) 6 will always be bigger than 3.
Hope that helped :)

12.6 repeating is the equivalent of 12.666666666666 and so on but if you rounded, it would be 12.67. So, compare 12.67 and 12.63. 12.67 is larger.

In three math tests, you score 91,95, and 88 points. How many points must you score on the fourth test to have an A average, or at least 90 points?

Answers

You must score 86 points on the fourth test to have an average, or at least 90 points.

What is average?

The average is calculated as the product of all values divided by all possible values. It can also be described as mean. The mean in statistics is the average value for the particular sample or collection of data. It is determined by dividing the total number of observations by the total number of observations.

Given:

In three math tests,

you score 91,95, and 88 points.

Let n be the score of the fourth test.

To find the average:

The average = (91 + 95 + 88 + n) / 4

90 = (91 + 95 + 88 + n) / 4

(91 + 95 + 88 + n) = 360

n = 360 - 274

n = 86

Therefore, the score of the fourth test is 86.

To learn more about the average;

brainly.com/question/29550341

#SPJ2

That already is a 91.1 grade average. If you want to keep that, get a 90 and above. To find your average, add all your test scores up and divide them by how many scores there are. For instance if you add all those scores up you get 274. Divide it by 3 because there are three scores and there is your average!

Sue answered 80% of 150 test questions correctly. How many questions did she not answered correctly?