Answer:
65$
Step-by-step explanation:
Section 2 Topic 3 Homework
Question 2 of 4
Miguel spends $100 on books, five of which are hardcover and the remaining four are paperback. The prices at the bookstore are based
on whether the book is hardcover or paperback. It charges $2 less for paperback books than for hardcover books. What is the price for
hardcover books?
20 (units)
Distance formula is:
Sqrt of (x-x1)^2+(y-y1)^2
So define which coordinate is (x,y) and what (x1,y1)
I’m going to define (-10,-7) as (x,y) and (2,9) as (x1,y1)
So plug in your variables!
Sqrt(-10-2)^2+(-7-9)^2
Sqrt-12^2+-16^2
Sqrt144+256
Sqrt400
So sqrt of 400 is 20! :))
Answer:
c the factor of the inequality is correct - took this test already
Step-by-step explanation:
Answer:
16 seconds (Approximately)
Step-by-step explanation:
Given:
The function that gives the distance of snowboarder from the bottom of hill with time 'x' is:

Final position of the snowboarder is 
Now, plugging in 100 for 'd' and solving for 'x', we get:

Adding -1100 both sides, we get:

Dividing both sides by -4, we get:

Taking square root and neglecting the negative root as time can't be negative. So,

Therefore, after 16 seconds, the snowboarder will be at a distance of 100 ft from bottom of hill.