Yes,the answer is 0. hope it helps
Answer:
I dont know
Step-by-step explanation:
Answer:
$82.56
Step-by-step explanation:
Earnings for mowing 2 lawns on Peach St
= 2 x $15.32
= $30.64
Earnings for mowing 4 lawns on Onion St
= 4 x $12.98
= $51.92
Total earnings
= $30.64 + $51.92
= $82.56
Hi!
<h3>
Your answer is the first option, 0.17.</h3>
To solve this, we will have to do a few things.
- Solve for the area of the triangle
- Solve for the area of the rectangle
- Find what percent the area of the triangle is of the area of the rectangle
<h3><u>
STEP ONE</u></h3>
<u>Area of a triangle:</u> 
Use the given values to plug it into the formula:



The area of the triangle is 12 centimeters squared.
<h3><u>
STEP TWO</u></h3>
<u>Area of a rectangle:</u> 
Use the given values to plug it into the formula:


The area of the rectangle is 70 centimeters squared.
<h3><u>
STEP THREE</u></h3><h3 />
To do this step, we must divide the area of the triangle by the area of the rectangle.
This will give us the percent that the triangle is of the rectangle, and hence will give us the probability of it landing inside of the rectangle.
So:

<em>Therefore, the probability that a point chosen randomly inside the rectangle is in the triangle is 0.17.</em>
Answer:
- 23 are on plan B
- 13 on plan B text
- 13/23 is the probability a customer on plan B will text
Step-by-step explanation:
Assuming the categorization is mutually exclusive (customers either text or internet, but not both), the total number of Plan B customers in the sample is the sum of those in each category:
.... 13 + 10 = 23 . . . . plan B customers
The problem statement tells you
... 23 plan B customers text
Since 13 out of 23 customers surveyed use the phone for text, the empirical probability that a plan B customer will use the phone for texting is ...
... 13/23 . . . . probability that text is used most