Asked by -Untamed-
Solve the following quadratic equation(as exact values) using the quadratic formula.
x^2-10x-15=0
I got 5+-2sqrt10/2.
^ Sorry hard to write it out. But basically there is a 5 there, the negative sign is supposed to be under the positive sign, then there is a two outside of the radicand, and inside the radicand is 10, all under 2.
x^2-10x-15=0
I got 5+-2sqrt10/2.
^ Sorry hard to write it out. But basically there is a 5 there, the negative sign is supposed to be under the positive sign, then there is a two outside of the radicand, and inside the radicand is 10, all under 2.
Answers
Answered by
MathMate
The answer is correct if it was meant to be, after cancelling the two's:
5±√(10)
5±√(10)
Answered by
MathMate
The answer is correct if it was meant to be (without the 2 in the denominator):
5±2√(10)
5±2√(10)
Answered by
-Untamed-
Where does that two in the denominator go? Since it has to cancel out with all terms.
Answered by
MathMate
x=(-b±sqrt(b²-4ac))/2a
a=1
b=-10
c=-15
so substituting,
x=(10±sqrt((-10)²-4(1)(-15)))/2
=(10±sqrt(160))/2
=(10±4sqrt(10))/2
=5±2sqrt(10)
You may have (like I did) subtracted 4ac (and got 40) instead of adding to get 160.
a=1
b=-10
c=-15
so substituting,
x=(10±sqrt((-10)²-4(1)(-15)))/2
=(10±sqrt(160))/2
=(10±4sqrt(10))/2
=5±2sqrt(10)
You may have (like I did) subtracted 4ac (and got 40) instead of adding to get 160.
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