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If the coefficient of the highest power of a variable of interest is negative.

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7y ago
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Samyya

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3y ago

B) when the coefficient of x^2 is negative

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chickenfingers

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2y ago
this is the correct answer :)

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7y ago

When the first term is negative.

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Q: In which situation would you most likely factor out -1 from a trinomial?
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Factor the trinomial. Factor out all common monomials first. 25x3 - 60x2 32x?

if I'm not mistaken... 25x3-60x2+32x right? if that's the case, factor out all commond factors: x(25x2-60x+32) then factor out the trinomial inside: x(5x-4)(5x-8) then that would be the final answer...:D


4x2 plus 32x plus 8 is a perfect square trinomial?

false, in order to be one 8 would have to be a square number which it is not. So the constant term in the trinomial would need to be 4, 9, 16 etc.


What is the factor of the trinomial below negative x2 plus 12x plus 28?

I would do this. Multiply through by -1 -1 ( -X^2 +12X +28 ) = X^2 -12X -28 (X+2)(X-14)


What method(s) would you choose to solve the quadratic equation -2x2 8x 130?

I'd substitute the values -2, 8 and 130 into the quadratic formula and wind up with two real solutions: 2 plus or minus -1 times the square root of 69 x = -6.306623862918075 x = 10.306623862918075


What is y equals x2-18x plus 52 in vertex form?

y=x2-18x+52First off, this does not factor cleanly, but even if it did it would not help us. We must complete the square to yield a perfect-square trinomial (a trinomial that can be written in the form (x-a)2 where a is a real number.To do this, halve the coefficient of the single-x term (for this case, the term 18x) and square it.18/2=992=81The result of this process can be added to the two terms involving x to get a perfect square trinomial. For instance, the trinomial that would result would be:x2-18x+81=(x-9)2However, there is already 52 of that 81 that is needed present, so in reality, you only need to add 29 (81-52=29) to the right side of the equation to get a perfect-square trinomial. Whatever is done to one side of the equation must be done to the other side, so since you added 29 to the right side, you must add 29 to the left side, giving you:y+29=x2-18x+52+29y+29=x2-18x+81y+29=(x-9)2y=(x-9)2-29This is in vertex form, you can see that the vertex is at (9,-29)

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In which situation would you factor out -1 from a trinomial?

You would factor out -1 (a) from a trinomial in an equation such as -a^2 +30a - 2a + 60 after the middle term has been separated. The final answer of this trinomial would then be (a-30) (a-30).


Choose three integers a b and c Now use a b and c to create a trinomial ax2 plus bx plus c Can you factor this trinomial How would you create a trinomial that will factor?

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Factor the trinomial. Factor out all common monomials first. 25x3 - 60x2 32x?

if I'm not mistaken... 25x3-60x2+32x right? if that's the case, factor out all commond factors: x(25x2-60x+32) then factor out the trinomial inside: x(5x-4)(5x-8) then that would be the final answer...:D


Factor the trinomial 24x plus 78x plus 45?

is 28x squared? if it is, the answer would be, 3(2x+5)(4x+3).


What is the factor of the trinomial 64x2 144x 81?

This would be easier with operational signs but assuming everything is added together, the answer is (8x + 9)(8x + 9) or (8x + 9)2


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