How do you show that the intersection point of two linear functions f(x) and g(x) is the point where f(x)=g(x) (1 point) Responses Substitute the y-value of that point into f(x) and g(x) , and prove that the value of the two functions are not equivalent. Substitute the y-value of that point into f of x and g of x, and prove that the value of the two functions are not equivalent. Substitute the x-value of that point into f(x) and g(x) , and prove that the value of the two functions are not equivalent. Substitute the x-value of that point into f of x and g of x, and prove that the value of the two functions are not equivalent. Substitute the y-value of that point into f(x) and g(x) , and prove that the value of the two functions are equivalent. Substitute the y-value of that point into f of x and g of x, and prove that the value of the two functions are equivalent. Substitute the x-value of that point into f(x) and g(x) , and prove that the value of the two functions are equivalent.

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To show that the intersection point of two linear functions f(x) and g(x) is the point where f(x)=g(x), you need to substitute the x-value of that point into both f(x) and g(x) and prove that the values of the two functions are equal. Therefore, the correct response is "Substitute the x-value of that point into f(x) and g(x), and prove that the value of the two functions are equivalent."
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