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omeli [17]
3 years ago
14

Find the slope of each function and determine which has the steeper slope.

Mathematics
2 answers:
inysia [295]3 years ago
8 0
Function 1:
x-intercept: (3,0) → a=3
y-intercept: (0,4) → b=4
Slope: m1=?

m=-b/a
m1=-4/3

Function 2:
Point 1: P1=(0,5)=(x1,y1) → x1=0, y1=5
Point 2: P2=(4,8)=(x2,y2) → x2=4, y2=8
Slope: m2=?

m=(y2-y1)/(x2-x1)
m2=(8-5)/(4-0)
m2=3/4

Absolute value (m1)=Absolute value(-4/3)=4/3=1.33
Absolute value (m2)=Absolute value(3/4)=3/4=0.75

Absolute value (m1)=1.33 > 0.75=Abslute value (m2)

Answer: Fourth option: Function 1 has a steeper slope of -4/3 


statuscvo [17]3 years ago
4 0
Function 1 has a slope of 4/3 and Function 2 has a slope of 3/4. This means that Function 1 would be steeper because it goes four units down and 3 units right while Function 2 would be steeper but fall slower because it goes 3 units down and is stretched out more to the right because it goes 4 units to the right making Function 1's line steeper.
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3x was subtracted from the left side, but 3x was subtracted from the right side. The Subtract Property of Equality states that you can subtract the same number from each side and the equation will remain true. But 3x and 3 are not the same number (unless x is 1).

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Step 3: Divide both sides by 10.

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