Tbh can we normalize litterally being ourselve no matter the event or case or whoever t f your hanging out with. this generation wants to get at anyone for j breathing a certain way. can we all chill and let ppl be who ever t f they wanna be, like thats not your choice. let ppl be it isnt hurting you. what ppl wanna wear, who ppl wanna love doesnt have anything to do with you. if they wanna wear a dress, let them. and like clothing has no fkn gender can we let that go. this generation has two side, toxic a s f and understanding. i think we all j need to calm down. anyways if u dont like what im saying then j ignore it, im not for arguing rn. we j need to chill t f out and f. u..c. k it, alot of parents dont accept ppl for being who they are, or who they wanna be so can we accept each other please. oh that makes feel so much better o m f. g

Thats good that you can vent i also love to vent just dont have anyone to vent too

Y

Step-by-step explanation:

step-by-step explanation:

equation

you are asked to write the equation

  expression = 0

using the given expression. when you do that, you have

  2x^2-2x-12 = 0

factoring

you can see that each of the coefficients is even, so a factor of 2 can be removed immediately.

  2(x^2 -x -6) = 0

if you multiply the binomials (x+a)(x+b), you get

  (x +a)(x +b) = x^2 +(a+b)x +ab

this tells you the coefficient of x is the sum of two factors of the constant term. here, that means -1 is the sum of two factors of -6. we want to know those factors so we can factor the trinomial.

  -6 = -1×6 = -2×3 = -3×2 = -6×1

the factor pair that sums to -1 is {-3, 2}, so our factorization is

  2(x -3)(x +2) = 0

solutions

the solutions to this equation are the values of x that make the product zero. a product is zero only when only of the factors of the product is zero. here, that means

  x - 3 = 0

  x = 3 . . . add 3 to both sides of the equation

or

  x +2 = 0

  x = -2 . . . add -2 to both sides of the equation

the solutions to the equation are x=3 or x=-2. both of these values of x satisfy the equation—they make it be true.