Factor the trinomial: 3x^(2)+28 x+49 Answer:

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Factor the trinomial:  3x^(2)+28 x+49 Answer:

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Identify Coefficients: Step Title: Identify the Coefficients Concise Step Description: Identify the coefficients of the trinomial equation, which are the numbers in front of the variables. In this case, the coefficients are 3, 28, and 49. Step Calculation: Coefficients are 3, 28, 49 Step Output: Coefficients: 3, 28, 49Find Factors: Step Title: Find the Factors Concise Step Description: Find two numbers that multiply to the product of the first coefficient (3) and the last term (49), which is 147, and add to the middle coefficient (28). Step Calculation: Factors of 147 that add up to 28 are 7 and 21. Step Output: Factors: 7, 21Write Factored Form: Step Title: Write the Factored Form Concise Step Description: Write the factored form of the trinomial equation using the factors found in the previous step, considering the first coefficient is not 1. Step Calculation: The factored form is (3x + 7)(x + 7), since 3x * x gives 3x^2, (3x * 7) + (x * 7) gives 28x, and 7 * 7 gives 49. Step Output: Factored Form: (3x + 7)(x + 7)

Factor the trinomial: $\newline$ $3 x^{2}+28 x+49$ $\newline$ Answer:

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Factor the trinomial: $\newline$ $3 x^{2}+28 x+49$ $\newline$ Answer: