by nsguy1350 » Thu Mar 14, 2013 4:10 pm
For simple interest, [unparseable or potentially dangerous latex formula].
For interest compounded n times per year, the equation is [unparseable or potentially dangerous latex formula].
For continuously compounded interest (take the limit of the above equation as n approaches infinity), [unparseable or potentially dangerous latex formula].
For Fibonacci and Lucas numbers, there are a LOT of formulas. I suggest you Wikipedia them.
The distance from a line to a point... well the distance from a line [unparseable or potentially dangerous latex formula] to the origin is [unparseable or potentially dangerous latex formula].
If the point is not the origin, you could translate the line and the point so as to get it go the origin. For example, if you had the point (4,3), find the distance from the line [unparseable or potentially dangerous latex formula] to the origin. I think that would work.
Bearing problems are vector problems. A bearing of an angle [unparseable or potentially dangerous latex formula] means you travel, relative to the +x axis, at [unparseable or potentially dangerous latex formula]. So add 90 to all of your angles. To find the final point which the object moving is, break up the vectors into components (I can show you this later.)
To find the inverse of a matrix (if it exists), put the matrix in your calculator and put it to the -1 power.
Probability is usually basic formulas (at least on this test) and figuring out how to apply them. You already know the formulas, so you'll just have to get enough experience to where you know how to solve different types of problems.
If you have a universal set [unparseable or potentially dangerous latex formula] which is basically the set of all elements you are "allowed" to use, and then a set [unparseable or potentially dangerous latex formula] that contains some elements from U (and no others, since U is the universal set in the problem), then the complement of S is the set of all elements in U that are not in S.
2013 District 1/Region:
NS - 319/355
MA - 340/332
CA - 294/287
SC - 344/292
CS - 212/124 (fail)