HELP Find the solution to the system algebraically. Show all work for full credit. Leave your answers in fraction form. y=6x^2 7x+y=3
Solve second equation for y in terms of x. Replace y in first equation with that, giving you a quadratic, and solve by your favorite method.
so how would you set this up as
7x+y=3 y=3-7x 6x^2=3-7x 6x^2+7x-3=0 Solve...
so basically u plug y=6x^2 to y on the equation below which is 7x+6x^2=3 adn then you organize it so its 6x^2+7x=3 and then u move the 3 to other side which becomes -3 so
basically u gotta facot 6x^2+7x-3 i would like to give you an answer but i wish you to try it out before i give you the answer
is it 40 ?
Don't give them the answer, help them work it out. Much more helpful in the long run.
he didn t give me the answer ??
No, a quadratic has two unique solutions unless it is a perfect square. This is not, and 40 is incorrect. Do you get a true number statement if you square 40, multiply by 6, add 7*40 to that and subtract 3? If that equals 0, you have a solution. Or a really big value of 0 :-)
?
I got 9877
He said he wanted to give you the answer. Do you know the quadratic formula solution? You have a = 6, b = 7, c =-3 \[x=\frac{-b\pm\sqrt{b^2-4ac}}{2a}\]
That you got 9877 means 40 isn't the solution!
If 40 was the solution, you would get 0. We are trying to find values of x such that \[6x^2+7x-3=0\]
how would you find the values if x
do you solve for x
Use the formula I gave you with the a,b,c
.024316339???
-7+7^2-(6)(-3)/(2)6
thats what i did
@xoxox123 : Have a look @ attachment bro U had tried your best
thats not the same problem.. @Anu2401
Thats same brother
@xoxox123 you forgot to do the square root and a multiplication when you did the formula, \[x=\frac{-7\pm\sqrt{7^2-4(6)(-3)}}{2(6)}=\frac{-7\pm\sqrt{121}}{12}=\frac{-7\pm11}{12}\]\[x=\frac{1}{3}, x=-\frac{3}{2}\]
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