MATHEMATICS HIGH SCHOOL

What is the probability (rounded to the nearest whole percent) that a randomly selected gym member would buy passion fruit vitamin water but not tropical grape vitamin water?54%
21%
17%
39%

Answers

Answer 1
Answer: The probability (rounded to the nearest whole percent) that a randomly selected gym member would buy passion fruit vitamin water but not tropicalgrape vitamin water is 17 percent.

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James works as a waiter. He served meals with bills of $23.59, $40.65, $30.50, and $15.68. If his total for tips was $17.67, what percent tip did he receive for serving these meals? Round your answer to the nearest percent?

Answers

1.      James works as a waiter.
He served food with the following price
=> 23.59 dollars
=> 40.65 dollars
=> 30.50 dollars
=> 15.68 dollars
Let’s add this altogether:
=> 23.59 + 40.65 + 30.50 + 15.68
=> 110.42 the total of the ordered food.
Now, James received a tip of 17.67 dollars. Find the interest rate of his tip.
=> 110.42 * .50 = 55.21, thus the interest rate of tip is less than 50%
=> You can do trial and error to get the correct rate,
=> 110.42 * .16 = 17.67, thus he received 16% tip

Answer:

16% percent would be the answer if you have plato Your welcome plato users.=)

Step-by-step explanation:

The area of a rectangle is 36 cm2. The length of the rectangle is 8 cm.What is the width of the rectangle?


cm

Answers

What is the width of the rectangle? My answer is 32

If point H is translated 6 units to the left and 5 units up, what are the coordinates of H'?

Answers

Answer:

if i know the same graph its c -3,1

Step-by-step explanation: just took the test and got a 95

Answer:

if you can post a picture of the graph maybe I can tell you alright

Step-by-step explanation:

What is the quotient of 2/3 ➗ 5?

Answers


2/3 divided by 5

2/3 divided by 5/1

2/3 x 1/5

=2/15

There are 125 people and three door prizes. How many ways can three door prizes of $50 each be distributed? How many ways can door prizes of $5,000, $500 and $50 be distributed?

Answers

We have been given that there are 125 people and three door prizes.

In the first part we need to figure out how many ways can three door prizes of $50 each be distributed?

Since there are total 125 people and there are three identical door prices, therefore, we need to use combinations for this part.

Hence, the required number of ways are:

_(3)^(125)\textrm{C}=(125!)/(122!3!)=(125*124*123)/(1*2*3)=317750

In the next part, we need to figure out how many ways can door prizes of $5,000, $500 and $50 be distributed?

Since we have total 125 people and there are three prices of different values, therefore, the required number of ways can be figured out by using permutations.

_(3)^(125)\textrm{P}=(125!)/(122!)=125*124*123=1906500

How do you determine whether three sets of points is collinear

Answers

I think you mean "a set of three points". What I would do is take one point, find the slope from that point to another one, and then find the slope from the same starting point to the third one. If the (absolute values of the) slopes from the same starting point to each of the others are equal, then the three points are collinear.
Step 1) Write an equation of the line determined by two of the points.

Unless the y-intercept is too hard to find, we're probably going to use slope-intercept form to accomplish this.
Slope-intercept form is written as y=mx+b where m is the slope and b is the y-intercept (the value of y when x = 0)

Step 1a) We find the slope with the change in the y-coordinates of the two points (the "rise") over the change in the x-coordinates. (the "run")

Step 1b) We can use this slope to find the y-intercept, the value of y when x = 0.
We know how y changes accordinate to changes in x by the slope.
Just take one of the points of our line, see how much x needs to change to become equal to 0, and change y accordingly.

Step 2) We can take our third point and plug in its x and y values in that equation, now that we have the equation of our line filled out. If you evaluate the equation and it is true, then the point is on that line. If it's not true for those values, the point is not on the line.
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