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Factor completely 6x to the 7-36x to the 6 plus 18x to the 5 into factored form?

6x5(x2 - 6x + 3)


36x squared minus 1?

When factored it is: (6x-1)(6x+1)


What is 3x 3-21x 2 plus 36x in factored form?

I take this to be 3x3 - 21x2 + 36x. I notice that 3x is a factor common to all three terms. Let me remove that first. 3x ( x2 - 7x + 12 ) "By inspection" I can make up the two factors in the parenthesised part. 3x ( x - 4 ) ( x - 3 )


What is the factorization of this trinomial 3x2 plus 36x plus 81?

3x2 + 36x + 81 = 3(x2 + 13x + 27)


Factor 4x2 plus 81 -36x?

4x2-36x+81 (2x-9)(2x-9)


What is a factor of 20x2-39x plus 18?

10x2-36x+18 Divide all terms by 2: 5x2-18x+9 = (5x-3)(x-3) when factored


What is the equivalence to the expression 36x 84?

The expression ( 36x + 84 ) can be factored by finding the greatest common factor (GCF) of the coefficients, which is 12. Factoring it out gives ( 12(3x + 7) ). Thus, the equivalence to the expression is ( 12(3x + 7) ).


What is slope of line 36x-9y equals 15?

36x-9y = 15 -9y = -36x+15 y = 4x-5/3 in slope intercept form


52x - 7 equals 33 - 36x plus 4?

52x - 7 = 33 - 36x + 4 52x + 36x = 33 + 7 + 4 88x = 44 x = 1/2


What is the answer of this 20 plus 36x?

That factors to 4(9x + 5)


What is 4x plus 32x plus 9?

4x + 32x + 9 = 36x + 9


Is a perfect square trinomial of the form a2-2ab b2 16x2-36x 9 true or false?

False. A perfect square trinomial takes the form ( (a - b)^2 = a^2 - 2ab + b^2 ) or ( (a + b)^2 = a^2 + 2ab + b^2 ). The expression ( 16x^2 - 36x + 9 ) can be factored as ( (4x - 3)^2 ), which confirms it is a perfect square trinomial, but it does not fit the specified form ( a^2 - 2ab b^2 ).