Recent content by skj91

So basically I need to view the internals of any pie functions not as some value with substance, like a measurement or quantity, but instead see it as an indicator of what actions to perform on those contents, like a pattern of operations or protocol? And the values given will provide sort-of a...

Yes I looked at the problem and still you have not identified what you're trying to solve for or what method you are being asked to solve it with. You mention finding the upper and lower limits but that is impossible to do without having actual numbers to work with. In other words WHAT ARE YOUR...

It has everything to do with it, you simply aren't aware of trigonometric nor quadratic functions. It's called a SINE wave for a reason, you know. A graph of a triangle is in reality just a straight line dropped from endpoint of any radii of any circle with an origin of (0,0) wherever it happens...

Right, well... I'm not about to go into explaining how the coefficients of which you speak are directly proportionate to the slope of the line formed from (0,0) to the identified (a,b) or (x,y) point.-- That formed line, of course being = to the radius on a unit circle which = to the hypotenuse...

Just want to verify if I am correct in assuming that tan 6x is exactly the same thing as 6 tan x It's merely a matter of rearranging the variables of algebra's multiplicative identity, am I right?

mods, please delete this (accidental double posting)

Also when dealing with sin and cos in equations where you are solving for real values of x and y, you can and will have results which have a negative value (i.e. -1) due to the way sine waves are graphed and the concept of the 'unit circle' where 0° -- (which is at the same location as 360°...

I believe everyone is overlooking the fact that the formula which provides the solutions to the quadratic equation in the form of: ax2 + bx + c is actually not b2-4ac but in fact it is:x = (-b ± √(b2 - 4ac)) / 2a The '±' in this particular formula is the most significant mathematical...