Answer:
Option A) Inside the circle
Step-by-step explanation:
step 1
Find the radius of the circle
we know that
The radius is equal to the distance from the center to any point on the circle
the formula to calculate the distance between two points is equal to
we have
A(-5,-8),M(-1,-3)
substitute the values
step 2
Find the distance from the center to point V
we know that
If the distance from the center to point V is equal to the radius, then the point V lie on the circle
If the distance from the center to point V is less than the radius, then the point V lie inside the circle
If the distance from the center to point V is greater than the radius, then the point V lie outside the circle
we have
A(-5,-8),V(-11,-6)
substitute in the formula
so
The distance from the center to point V is less than the radius
therefore
The point V lie inside the circle
Hope that helped :)
Part 1:
6(x-5) = 5(x+5) (x = 55)
4y + 2 (-3 + 2y) = 1-y (x = 7/9)
Part 2:
4(a-6) = 8a - (4a-24) (No Solution)
4(2x-8) = 8(x-8) (No Solution)
2(3x-3) = -6x-6 (Identity (x = 0))
the measure is 140, I basically summed all of the angles of a polygon of “n”, which is 7, then I did 7-2 times 180 (900) so I can finally add up all of your measurements
Answer:
a
b
c
Step-by-step explanation:
just got this question on edge
The change in the total cost for each book printed is $10.
The cost to get started ( before any books are printed) is $1200
Step - by -step Explanation
What to find?
• The change in the total cost for each book printed.
,
• The cost to get started ( before any books are printed).
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Given:
The given equation is 1200 + 10x = y
where x is the number of xopies of book printed and y is the total cost of publishing the book .
b) To obtain the cost to get started;
Substitute x = 0 into the given equation.
1200 + 10(0) = y
1200 = y
Hence, the cost to get started is $1200
a) To find the cost for each book;
Put x =1 in the given equation.
1200 + 10(1) = y
1210 =y
Change in cost for each book printed is 1210 - 1200 = 10
Hence, the change in the total cost for each book printed is $10.
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