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7.4 Factored Form of a Quadratic Function Name Factoring can be used to sketch the graph of a quadratic function: f ? X ? ? X2 ? 6x ? 8 y ? a) Factor, if necessary. ? ? ? ? b) Determine the y-intercept
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How to fill out 74 factored form of
How to fill out 74 factored form of:
01
Start by understanding what factored form means. Factored form is an algebraic expression that represents a polynomial as a product of its factors, usually in the form (x - a)(x - b)(x - c), where a, b, and c are the roots or zeros of the polynomial.
02
Determine the factors of the number 74. To find the factors, you need to identify the numbers that can evenly divide 74. The factors of 74 are 1, 2, 37, and 74.
03
Express the factored form of 74. Using the factors obtained in the previous step, you can now express the factored form of 74. It can be written as (x - 1)(x - 2)(x - 37)(x - 74).
Who needs 74 factored form of:
01
Students studying algebra or mathematics: Understanding how to factorize numbers and express them in factored form is an important concept in algebra. It helps in solving equations, simplifying expressions, and analyzing polynomial functions.
02
Researchers and scientists: Factored form is often used in various areas of research and scientific calculations. It is particularly useful in fields such as physics, engineering, and computer science, where polynomial equations are commonly encountered.
03
Business analysts and statisticians: Factored form plays a significant role in regression analysis, where relationships between variables are represented by polynomial equations. Being able to determine the factored form of a given number allows business analysts and statisticians to interpret and analyze data more effectively.
Overall, anyone dealing with mathematics, calculations, or data analysis may benefit from understanding and utilizing the factored form of numbers, including the specific case of 74.
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The factored form of 74 is 2 x 37.
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