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A

Anonymous

Feb 11, 2025

Which of the graphs below correctly solves for x in the equation x2 − 4x + 3 = x + 3?

Which graph below accurately represents the solution for x in the equation (x^2 - 4x + 3 = x + 3)?

10 Answers

C
Cordie Rowe I

Feb 18, 2025

the question does not present the options, but this does not interfere with the resolutionlet f(x)=x² − 4x + 3g(x)=x + 3we know thatthe solution forf(x)=g(x)is the intersection both graphs using a graph toolsee the attached figurethe solution are the points(0,3)  and (5,8)
A
Anonymous

Feb 06, 2025

(-3,-1) and (1,-5)Step-by-step explanation: Given : Let f(x)= Let g(x)=Plot these graphs using graphical tool .The intersection point of these two equations will be the solution .Refer the attached graph.Thus the intersection points are (-3,-1) and (1,-5)So, the solution is (-3,-1) and (1,-5)Thus the graph which gives the correct solution is attached below.
A
Anonymous

Jan 29, 2025

Graph of quadratic opening downward and linear sloping up to the left. They intersect at point negative 3, negative 1 and point 1, negative 5Step-by-step explanation:we havewe can separate the expression above into two equations ----> equation AThis is a quadratic equation ( vertical parabola) open downward (the leading coefficient is negative) ----> equation B  This is a linear equation with negative slope (decreasing function).so linear sloping up to the leftThe solution of the original expression are the x-coordinates of the intersection point both graphsusing a graphing toolThe intersection points are (-3,-1) and (1,-5)see the attached figure
A
Anonymous

Jan 14, 2025

The second graph opening downward with the points (-3, -9) and (3, 9)Step-by-step explanation:
T
Trycia Abbott

Feb 07, 2025

x=1 or x=-3 ilike Step-by-step explanation:subtract -x-4 from both sides and left side of equation and the last step is set factor equal to 0
A
Anonymous

Jan 20, 2025

I'm assuming the answer choices are A through D, and they are sorted from left to right (A being left-most; D being right-most)Choice A can be eliminated since the line has a negative slope. The slope for y = 2x+5 is positive (positive 2).Choice B can be eliminated since the y intercept here is negative. The y intercept is 5 for y = 2x+5Choice D can be eliminated because the parabola should open downward (the negative leading coefficient tells us this)Choice C is the only choice left. Therefore it is the final answer.

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