Solution:
Let's verify each option to see which is correct.
<u>Option A</u>
Two subtracted from the quotient of seven divided by b.
- => 7/b - 2 = 7(b - 2) [False]
<u>Option B</u>
Seven added to difference of b minus two.
- => 7 + (b - 2) = 7(b - 2) [False]
<u>Option C</u>
The quotient of seven divided by b minus two.
- => 7/b - 2 = 7(b - 2) [False]
<u>Option D</u>
Two subtracted from seven times b
- => 7b - 2 = 7(b - 2) [False]
<u>Option E</u>
The product of seven and the difference of b minus two
- => 7 x (b - 2) = 7(b - 2) = 7(b - 2) [True]
Option E is correct.
If you didn't have much spacing, it would be a lot easier to answer :)
We will use W, L, and T for the number of wins, losses, and ties, respectively.
Using the provided information, we can create the following equation for the points.
2W + 0L + 1T = 30
We also know that there are 10 losses, we we can say the following:
W + T + 10 = 28
Now we have two equations that have the variables W and T. We can solve this system using substitution.
2W + T = 30
W + T = 18
So the answer is A.
Answer:
460% of free time is spent on internet and games .
Step-by-step explanation:
Given as :
The time spent by Gary on internet = 10 hours per week
The time spent by Gary on video games = 13 hours per week
So, Total time spent by Gary = 10 hours per week + 13 hours per week
= 23 hours per week
The free time which Gary have = 5 hours
Now, percentage of free time spent on internet and games = x %
So, x % of 5 = 23
or, x % = 
∴ x% = 4.6
I.e x = 460 %
Hence 460% of free time is spent on internet and games . Answer
