- #1
peter456
- 14
- 0
o = theta
how the hell do you rearrange for o?
(1/6)tan^2(o/2) + (1/2)tan^2(o/2) = t
how the hell do you rearrange for o?
(1/6)tan^2(o/2) + (1/2)tan^2(o/2) = t
Sorry i made a mistake, it' really:Astronuc said:Are both functions tan^2(o/2)?
If so, what is the associative rule when functions are the same, i.e. a f(x) + b f(x) ?
The first step in rearranging an equation for o is to isolate the variable o on one side of the equation by moving all other terms to the other side using inverse operations.
Yes, you can change the order of terms as long as you use the correct inverse operations to maintain the equality of the equation.
If there are multiple o's in the equation, you can combine them into one term before rearranging or use distribution to isolate o on one side of the equation.
It is helpful to simplify the equation before rearranging for o, as it can make the process easier. However, it is not always necessary.
Yes, you can rearrange an equation with fractions for o by multiplying both sides of the equation by the least common denominator (LCD) to eliminate the fractions.