Solve 3x2 + 4x = 2. TEACH me how to solve this.. I know what to do once I have it in the right forum... but I do not understand how to simplify it down. a. quantity of 2 plus or minus square root of 10 all over 6 b. quantity of negative 2 plus or minus 2 square root of 10 all over 3 c. quantity of negative 2 plus or minus square root of 10 all over 3 d. quantity of 4 plus or minus square root of 10 all over 3
\[3x^{2}+4x-2=0\]A=3, B=4 and C=-2
The quadratic formula for solving for x is:\[-B \pm \sqrt{B ^{2}-4AC}\over2A\] Is that enough to get you started?
Pllug in the values for A, B, and C and see what happens.
the plugging in part i do get, but how does A become 3.. do we just totaly ignore the x?
\[-4\pm \sqrt{16-(4)(3)(-2)}\over6\]\[-4\pm \sqrt{40}\over6\]\[-4\pm2\sqrt{10}\over6\]\[-2\pm \sqrt{10}\over3\]
Now which of the sentences say that?
Did you follow the plug in, and subsequent algebra to the final solution?
3x2+4x−2=0 A=3, B=4 and C=-2 ^does the x get ignored?
No x is what the results will be, x= -B+/sqrt(-B^2-4AC)/2A
That is the solution for x.
so 3=a i dont have to simplify it?
\[x=(-B \pm \sqrt{B ^{2}-4AC})/2A\]
My fifth post is the soluition for x using the quadratic. Just imagine to the left of each line there is a "x="
A, B, are the coefficients of the variable and C is the constant.
A=3 (3x^2) B=4 (4x) C=-2 -2
Simplify where needed for example\[\sqrt{40}=\sqrt{4}\sqrt{10}=2\sqrt{10}\]
Do you follow joemost?
Read sentence c. and look at my solution.
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