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To factor the expression (x^2 + 13x + 36), you need to find two numbers that multiply to 36 (the constant term) and add up to 13 (the coefficient of the linear term). The numbers 9 and 4 meet these criteria, as (9 \times 4 = 36) and (9 + 4 = 13). Therefore, you can factor the expression as ((x + 9)(x + 4)).

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Factor x2 plus 13x plus 36 completely?

x^(2) + 13x + 36 Factors to ( x + 9)(x + 4) When learning factoring. ;- #1 ; If the coefficient of x^(2) is '1' , as in this case. Then #2 ; Write down all the factors of 36, which are ,1,36 ' 2,18 ' 3,12 ' 4,9 ' 6,6 ; #3 ; Out of these pairs of factors, select a pair that add/subtract to '13'. #5, They are 4,9 ; 4 + 9 = 13 #6 ; Since the quadratic eq;m has positive (+) signs , then all the signs in the brackets are positive(+). When the coefficient of x^(2) is > 1, and/or the signs are different , then different techniques come into play.


Xsquared plus 13x plus 36 Factor completely?

(x + 9)(x + 4)


How do you factor this x2 minus 13x plus 36?

x^(2) - 13x + 36 Factors to ( x - 9)(x - 4)


What is the factor of x2 plus 13x plus 36?

(x + 4)(x + 9)


X2 plus 13x plus 36 equals 0?

x2 + 13x + 36 = 0 so (x+4)(x+9) = 0 so that x = -4 or x = -9


How do you solve x2-13x plus 36 equals 0 for x?

x2-13x+36=(x-9)(x-4)=0 x=9 or x=4


What binomial is a factor of the trinomial x2-13x 36?

(x - 9)(x - 4)


Which of the binomials is a factor of this trinomal x2-13x 36?

(x -3)(2x2 + 3x - 4)


What is x squared plus 13x plus 36 equals 0 factor to?

Well, if that was a - 13X we could factor by inspection, but now the quadratic formula is needed. By inspection the discriminant yields two real roots. X^2 + 13X + 36 = 0 X = - b (+/-) sqrt(b^2-4ac)/2a a = 1 b = 13 c = 36 X = - 13 (+/-) sqrt[b^2 - 4(1)(36)]/2(1) X = - 13 (+/-) sqrt(169 - 144)/2 X = - 13 (+/-) sqrt(25)/2 X = [- 13 (+/-) 5]/2 X = - 4 ------------ X = - 9 -----------


What are the two factors of the following equation x plus 13x plus 36?

(x+9)(x+4)


What binomial is a factor of this trinomial x2 - 13x 36?

x-4 is the correct answer for Apex


Factor this polynomial completely N5 plus 216n2?

n^2(n + 6)(n^2 - 6n + 36)