The percent of increase is 140%
Work is provided in the image attached.
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Answer:
The simplified expression is 9x - 5y.
To simplify the expression we can distribute the negative sign to the parenthesis. We can also get rid of the parenthesis of both terms once we have distributed.
We can now combine like terms:
So, our simplified expression is 9x - 5y.
output 10 13 16 19
Answer:
y = 3n + 7
Step-by-step explanation:
We can calculate a slope for the line defined by these points. (We are told it is linear, so we can use y = mx + b format, where m is the slope and b the y-intercept.)
Slope: I'll pick points (1,10) and (4,19) for calculating the slope:
Rise = (19-10) = 9
Run = (4-1) = 3
Rise/Run, or slope, m = (9/3, or 3
The equation becomes y = 3x + b
We can calculate b by using one of the given points. I'll pick (1,10):
y = 3x + b
10 = 3*(1) + b
b = 7
The equation is y = 3x + 7 It works for the other points (try it).
We can use n for x:
y = 3n + 7
Pick any n, and you'll have the correct outcome.
Answer:
y = 3n + 7
n | y
---------
1 | 10
2 | 13
3 | 16
4 | 19
slope - (1, 10) ; (2, 13)
m = y1 - y2
-------------
n1 - n2
m = 10 - 13
-----------
1 - 2
m = 3
Slope Intercept Form Equation -
y - y1 = m(n - x1)
y - 10 = 3(n - 1)
y - 10 = 3n - 3
y = 3n - 7
Answer:
66
Step-by-step explanation:
11x6=66
hope it helped
The best estimate for the amount of time elapsed when the object is 120 meters off the ground is 5 seconds
Given the function that represents the approximate height of the object off the ground after x seconds expressed as:
f(x) = -5x^2 + 250
In order to calculate the best estimate for the amount of time elapsed when the object is 120 meters off the ground, you will substitute f(x) = 120 and calculate 'x"
120 = -5x^2 + 250
-130 = -5x^2
x^2 =130/5
x^2 = 26
x = 5 seconds
Hence the best estimate for the amount of time elapsed when the object is 120 meters off the ground is 5 seconds
Learn more on functions here: brainly.com/question/25638609
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