If g(x)= 1/2f(x), which of the following are solutions to g(x)
1 answer:
We have that <span>g(x)= 1/2f(x) Value of the table N 1) x=-3 f(x)=5 g(x)=(1/2)*5----> g(x)=2.5 solution of g(x) is (-3,2.5) </span>Value of the table N 2) x=-1 f(x)=-4 g(x)=(1/2)*-4----> g(x)=-2 solution of g(x) is (-1,-2) Value of the table N 3) x=0 f(x)=2 g(x)=(1/2)*2----> g(x)=1 solution of g(x) is (0,1) Value of the table N 4) x=5 f(x)=-8 g(x)=(1/2)*-8----> g(x)=-4 solution of g(x) is (5,-4) Value of the table N 5) x=6 f(x)=3 g(x)=(1/2)*3----> g(x)=3/2 solution of g(x) is (6,3/2) <span>the solutions are </span>(-1,-2) (6,3/2) <span> </span>
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Answer:
-3 : 4
Step-by-step explanation:
x^2+y^2=(x+2y)^2
x² + y² = x² + 4xy + 4y²
3y² + 4xy = 0
y(3y + 4x) = 0
3y + 4x = 0
3y = -4x
x/y = -3/4
x : y
-3 : 4
Answer:
A
Step-by-step explanation:
Opening the brackets, you get: 3x^2 - 2x + 5 - 2x^2 + 5x - 1
Simplifying, you get : x^2 + 3x + 4
Graph C is the correct answer
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