need help with parabola equation please
One of the x-intercepts of the parabola represented by the equation
y = 3x^2 + 6x − 10 is approximately (1.08, 0).
The other x-intercept of the parabola is approximately ?
need to round to nearest hundred
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OpenStudy (kitkat16):
3x^2+6x-10=0
I thought y was -10 but Im so confused. can anyone please help me?
OpenStudy (kitkat16):
hi
OpenStudy (welshfella):
this function will not factor so you can use either completing the square or the quadratic root formula to find the roots
OpenStudy (welshfella):
Hi
OpenStudy (kitkat16):
im not sure how to do that can you show me?
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OpenStudy (kitkat16):
0=3x^2+6x-10
OpenStudy (welshfella):
or you could also use the identities
A + B = -b/a
where A and B are the 2 roots and a and b are the coefficients in the general form
ax^2 + bx + c = 0
Have you done that in class yet?
OpenStudy (kitkat16):
yes it looks familar
OpenStudy (kitkat16):
3,6,-10
OpenStudy (kitkat16):
is it quadratic formula
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OpenStudy (welshfella):
knowing one root to can put A = 1.08 into the identity so
1.08 + B = -6/3 = -2
B = -3.08
OpenStudy (kitkat16):
3.08 would be x
OpenStudy (kitkat16):
and 0
OpenStudy (welshfella):
No the quadratic formula i referred to was for working out the roots
x = [-b +/- sqrt(b^2 - 4ac)] / 2a
OpenStudy (welshfella):
the x intercept would be (-3.08,0)
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OpenStudy (kitkat16):
thank you
OpenStudy (kitkat16):
what comes after the -b+
OpenStudy (kitkat16):
that doesn't look right to me
OpenStudy (welshfella):
yw
in the textbooks the identity for sum of the roots are usually written as the greek letters
alpha + beta = -b/a
OpenStudy (welshfella):
\[\alpha +\beta \]
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