Write the expression that represents the phrase: the quotient of 10 and x

Answers

Answer 1
Answer:

Answer:

Step-by-step explanation:

Quotient \ of  \ 10 \  and  \ x =  10 / x


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There are 28 pens in a full box. how many pens are in 35 full boxes
A hotel offers a reward program based on the number of nights stayed. The function f(x) represents the number of free nights earned as a function of x, the number of nights stayed.f(x) = (x/10) Which describes the meaning of f(x)? a. A customer earns 1 free night per 10 nights stayed. b. A customer starts with 1 free night and then earns another free night after every 10 nights stayed. c.A customer earns x – 10 free nights for every 10 nights stayed. d. A customer earns 10 free nights after x number of nights stayed.

The area of a rectangle is 195 dm². The width is two less than the length. What is the length and the width of tge rectangle?

Answers

The length of the rectangle is 15 dm and the width is 13 dm.

Let's assume that the length of the rectangle is "L" and the width is "W".

From the problem statement, we have two pieces of information:

The area of the rectangle is 195 dm²:

Area = Length x Width

195 dm² = L x W

The width is two less than the length:

W = L - 2

Now, we can substitute the second equation into the first equation to eliminate W and get an equation with only one variable:

195 dm² = L x (L - 2)

Simplifying the equation:

195 dm² = L² - 2L

L² - 2L - 195 dm² = 0

To solve for L, we can use the quadratic formula:

L = (-b ± √(b² - 4ac)) / 2a

Where a = 1, b = -2, and c = -195.

L = (2 ± √(2² + 4 x 1 x 195)) / 2 x 1

L = (2 ± √4 + 780) / 2

L = (2 ± √784) / 2

L = (2 ± 28) / 2

L = 15 or L = -13

Since the length can't be negative, the length of the rectangle is L = 15 dm.

Now we can use the equation W = L - 2 to find the width:

W = 15 dm - 2 dm

W = 13 dm

Therefore, the length of the rectangle is 15 dm and the width is 13 dm.

To know more about width click here:

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4.5+(-12)+(-4.5) I need this answer now please

Answers

Answer:

-12

Step-by-step explanation:

Solve the inequality. –8 ≤ 2x – 4 < 4A. –2 ≤ x < 0

B. –6 ≤ x < –2

C. –2 ≤ x < 4

D. 0 ≤ x < 6

Answers

First;
-8≤2x-4
-4≤2x
-2≤x

Then;
2x-4<4
2x<8
x<4

-2≤x<4
C is the correct answer.

The mean of a population being sampled is 64, and the standard deviation is 6. If the sample size is 50, the standard error of the mean is

Answers

The standard error of the mean is viewed as the standard deviation of the error in the sample mean in relation to the true mean. It is expressed as the ratio of the sample standard deviation and the square root of the sample size.

SE = s / √n
SE = 6 / √50
SE = 0.85

52 minutes and 30 seconds + 27 minutes and 49 minutes + 4 hours and 13 minutes and 53 seconds + 4 hours and 44 minutes and 12 seconds equals

Answers

60seconds=1 minute
60 mins=1hour

add them
add seconds to seconds,  minutes to minute, hous to hours,
first do seconds

sec
30+53+12=95=60+35=1 minute and 35 seconds
add this 1 minute to the minutes

min
1+52+27+49+13+44=186=60+60+60+6=1 hour+ 1 hour+1 hour+6 mins=3 hours+6 mins
add 3 to the hours

hours
3+4+4=11


11 hour
6 mins
35 seconds

sam as other prlbme excep with 12 seconds, 44 mins, and 4 hours more
Hey There!

Try converting all of them to minutes.
1hr=60min
1min=60 sec
 
Total Minutes=665

Hours and minutes-11 hours and 5 minutes

Now add the seconds 65secs- 1min 5 secs

Final answer= 11hours 6 minutes and 5 secs

Have A Brainly Day!


The range of the function f(x) = x+5 is {7,9}. what is the function's domain?A. {2,4}
B.{-2,-4}
C.{12,14}
D.{-12,-14}
E.{0,5}

Answers

Answer:

Option A is correct

{2, 4} is, the function's domain.

Step-by-step explanation:

Domain is the set of all values of x for which function f(x) is defined.

Range is the set of all complete value of f.

Given the function:

f(x) = x+5

The range of the function is {7, 9}

When f(x) = 7

then;

x+5 = 7

Subtract 5 from both sides we have;

x = 2

When f(x) = 9

then;

x+5 =9

Subtract 5 from both sides we have;

x = 4

⇒Domain = {2, 4}

Therefore, the function's domain is, {2, 4}

A{2,4}. 
f(x)= x+5
y=x+5
7=x+5
x=2
---------
y=x+5
9=x+5
x=4