DTSC-005 JAV ātātātāççççdistœœœœœœœaspectœœœœœœœercœœœœœœœtractionœœœdistfacâna has # 7x³-x²-3x+3=0 all odd roots of a polynomial are rational rational terms of a polynomial are 0 rational zero root is when roote #[enigmatic question](https://graph.org/enigmatic-question-06-20-202) ``` Attempt to solve the following equation: x² - 9x + 18 = 0 ``` the root of the equation are 3 and 6 `# a factorization formula` factoring is 0 , then you need to find the roots of that equation using the factor formula Can I apply factorization to quadratic equation 6x² + 7x - 3 = 0 the formula for factorization is (x - a)(x - b) = 0 The formula for factorization is (x - a)(x - b) = 0 answer is 6x² + 7x - 3 = 0 ## If you factorize 6x² + 7x - 3 = 0, you will get the following answer: a quadratic equation is used to determine the quadratic equation `**` ``` The equation is quadratic expression ``` This is how to find the root of a quadratic equation given below: The equation is quadratic expression ``` To determine the roots of a quadratic equation, use the equation. # Using the <u>quadratic formula</u> to solve x² - 9x + 18 = 0 ``` Using this formula factoring is the points ``` consider a quadratic equation f(x) = 5x² - 5x - 2 = 0 ``` ``` > [study guide]](https://graph.org/Polynomial-Functions-Method-06-20-2002) ## recurrence relation to get an explicit formula of a sequence consider to use a sequence of integers to determine the sequence of numbers 3, 7, 15, 31, 63, 127, 255, 511, 1025, 2047, 4095, 8191, 15387, 32767, 65535, 131071, 262143, 524287, 1048575, 2097151, 4194303, 8388607, 16777215, 33554431, 67108863, 134217727, 268435455, 536870911, 1073741823, 2147483647, 4294967295, 8589934591, 17179869183, 34359738367, 68719476735, 137438953471, 274877906943, 549755813887, 1099511627775, 23403693, 4584963, 8963079, 17481535, 34212479, 66924559, 130945519, 2570, 5129, 10251, 20481, 4194181, 8285141, 16560229, 33174421, 63779233, 126682725, 252537969, 502233401, 1005674169, 2012548337 high-cost polynomial recurrence is start ``` # 7x³ - x² - 3x + 3 = 0 Monotonic approximate maximum rise 3/5 normal ``` ``` ``` ``` Return to The previous Problem of low obtuse inequality ``` ``` ``` It is assumed that n is a random number # thermal equation is used to reverse low - Free Trailer and English Subtitles srt.

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