The digit in the tens place is twice as big as the digit in the tens place in 182,437. A) True B) False

Answers

Answer 1

Answer: B) False

In the number 182,437, the digit in the tens place is 3, and the digit in the tens place is 4. The digit in the tens place (3) is not twice as big as the digit in the tens place (4).

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Jan Quint earns $11.00 an hour at her job and is entitled to time-and-a-half for overtime, and double time on holidays. Last week she worked 40 hours of regular time, 9 hours of overtime, and 12 hours of holiday time. How much did she earn last week?A. $720.50
B. $612.00
C. $852.50
D. $803.00
Please explain the answer..

Answers

time and a half mean
example, if he work for 1 hour normal, then he get 1 hour pay
but time and a half, is if he works 1 hour overitme, he gets paid for 1.5 time
double time is work 1 hour, get paid 2 hours

basically, multiply all normal hours by 1, multpliy al overtime hours by 1.5 and multiply al holiday hours by 2

40 hours normal
9 hours overtime
12 hours holidy
40*1=40
9*1.5=13.5
12*3=24
add up
40+13.5+24=77.5 hours counted

now 11 per our
11 times 77.5=852.50

C is answer

How many Times greater is the value of 3 in 300 then the value of the 3 in 300

Answers

Simple division:

300/3 = 100.

30/3 = 10.

100/10=10

Therefore the answer is 10.

Use graphs and tables to find the limit and identify any vertical asymptotes of limit of 1 divided by the quantity x minus 3 as x approaches 3 from the left.

Answers

Answer:

$\displaystyle \lim_( \to 3^-) (1)/(x - 3) = -\infty$

General Formulas and Concepts:

Calculus

Limits

Right-Side Limit: $\displaystyle \lim_(x \to c^+) f(x)$
Left-Side Limit: $\displaystyle \lim_(x \to c^-) f(x)$

Graphical Limits

Step-by-step explanation:

If we graph the function, we can see that as we approach 3 from the left, we go towards negative infinity.

∴ $\displaystyle \lim_( \to 3^-) (1)/(x - 3) = -\infty$

Topic: AP Calculus AB/BC (Calculus I/I + II)

Unit: Limits

Jillian is selling boxes of cookies to raise money for her basketball team. The 10 oz. box costs $3.50, while the 16 oz. box costs $5.00. At the end of one week, she collected $97.50, selling a total of 24 boxes. The system of equations that models her sales is below. x+ y= 24 3.50x + 5.00y = 97.50 Solve the system of equations. How many 10 oz. boxes were sold?a. 6
b. 9
c. 12
d. 15

Answers

x + y = 24 <=> x = 24 - y. So far we have the value of x relative to the value of y. Now we can replace it in the second equation: 3.5x + 5y = 97.5 <=> 3.5 * (24 - y) + 5y = 97.5 <=> 84 - 3.5y + 5y = 97.5 <=> 1.5y = 97.5 - 84 <=> 1.5y = 13.5 <=> y = 13.5/1.5 <=> y = 9. And since x was 24 - y, this means that x = 15. So the answer is D.

Answer:

There were 15 10. oz boxes sold. The answer is 15 or D on edgenuity 2020!

Step-by-step explanation:

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Rosie works 40 hours a week as an office manager. If she made $23,920 last year, how much was she paid per hour?

Answers

Hey there..
Lets solve this questions in steps..

Step 1 - we need to know that how many weeks are there in 1 year
so, there are 52.17 weeks but the round figure is 52 weeks.

Step 2 - we know that shawn worked 40 hours a week
So, in order to get total hour worked by him in one year, we need to multiply 52 * 40
i.e. 52 *40 = 2080

Step 3 - Now, we have total hours we can simply divide the total hour worked with how much he earned last year
i.e. 23,920 / 2080
= $11.5 per hour.

Hope this helped you.. :)

Answer:

11.50

Step-by-step explanation:

When a projector is placed 10 meters from a screen as shown, it produces an image 3 meters high. If the tallest image that the projector can produce without distortion is 4.5 meters high, what is the maximum distance the projector can be placed from the screen?

Answers

To get the maximum distance, you first use the given numbers as basis.

10 meters/3 meters =x/4.5 meters

Where x = the maximum distance the projector can be placed that can produce an image 4.5 meters high

3x = 10 (4.5)

3x = 45

X= 45/3

X= 15 meters

So, the maximum distance that the projector can be placed from the screen which produces an image 4.5 meters high is 15 meters.

Answer:

So, the maximum distance that the projector can be placed from the screen which produces an image 4.5 meters high is 15 meters.

Step-by-step explanation:

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