nae99
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Use enough parentheses to make your expressions say what you mean.nae99 said:oh i see ok. so it should be;
x = -(-6) \pm \sqrt{} -6^2 - 4*1*-2179 / 2*1
If log[a](b) denotes the base-a logarithm of b, then x = log[a](b) solves the equation a^x = b = (exp(ln(a))^x = exp(x*ln(a)), so x*ln(a) = ln(b). So, if you can compute ln then x = log[a](b) = ln(b)/ln(a). If you prefer to use base-10 logs, you would have, instead, log[a](b) = log[10](b)/log[10](a).nae99 said:i don't know how to plug it into the equation
sammys said:no,
what is (-6)2 ?
What is -4*(1)*(-2179) ?
How were you taking the square root of negative numbers?
Have you looked at the previous posts in this thread? Change of base would appear to be a huge stretch if we are having this trouble with plugging into the quadratic formula.BloodyFrozen said:Or you can use change of base. It might be a little tedious though...
SammyS said:Have you looked at the previous posts in this thread? Change of base would appear to be a huge stretch if we are having this trouble with plugging into the quadratic formula.
SammyS said:Have you looked at the previous posts in this thread? Change of base would appear to be a huge stretch if we are having this trouble with plugging into the quadratic formula.
nae99 said:(-6)^2 = -36
-4*(1)*(-2179) = 8716
so should it be √ -36 + 8716 / 2
BloodyFrozen said:Yeah, true...
(-6)^2 = (-1)^2*(6)^2 = 36
-6^2 = -1*(6)^2 = -36
P.S. Nae99, may I ask what kind of Pre-calc class (college, high school) you are taking?