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The Sum Of A Number And Its Square Is 42. Which Equation Can Be Used To Find The Two Numbers For Which This Is True?. Given that this sum is $$42$$42, the equation is $$x + x^ {2} = 42$$x +x2 = 42. The equation that represents the sum of a number and its square equaling 42 is x2 + x = 42.
【solved】click here to get an answer to your question : Which equation can be used to find the two numbers for which this is true? Therefore, option a is the correct choice.
Therefore, option a is the correct choice. Which equation can be used to find the two numbers for which this is true? The correct answer would be an option (a).
Let the number be $$x$$x. The square of the number is x^ {2} x2 2 the sum of the number and its square is x^ {2} + x = 42 x2 +x= 42 This corresponds directly with option a.
Which equation can be used to find the two numbers for which this is true? In this task, we need to determine which equation can be used to find two numbers such that the sum of the number and its square equals first, we will use the text of the problem to formulate. Explanation 1 let the number be represented by x x.
Given that this sum is $$42$$42, the equation is $$x + x^ {2} = 42$$x +x2 = 42. Which equation can be used to find the two numbers for which this i true? The equation that represents the sum of a number and its square equaling 42 is x2 + x = 42.
X2 + x = 42 x2 + 2x = 42 x2 + x + 42 = 0 x2 The equation would be x² + x = 42 which represents the sum of a number and its square is 42.
