Poker Odds Calculator TournamentIndicator

admin answers:

Here are the odds calculators, you can figure it out for yourself:

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admin answers:

I love the two answers above me!

Simple way to solve
1) assume rather than consecutive odd integers that all are identical and therefore find the 4th root of 14,737,905. Place =(14737905)^(1/4) into your calculator / excel spreadsheet
= 61.95….
This now has you somewhere close to the answer.

2). 61 is likely to be one of the two middle numbers. Therefore first try 59 * 61 * 63 * 65

3). Low and behold, this equals 14737905

Therefore the 4 positive consecutive digits are 59, 61, 63 and 65

The sum = 248

admin answers:

Odd function: f(−x) = −f(x)
Even function: f(−x) = f(x)

1.

J(−x) = 2 cos(−x) = 2 cos(x) = j(x) —–> even

2.

F(−x) = cos(−x) − 3 = cos(x) − 3 = f(x) —–> even

NOTE: You can check that a function is even by graphing. A function is even if and only if it is symmetrical about the y-axis. Here is a graph of both functions:
http://www.wolframalpha.com/input/?i=y+%3D+2+cos%28x%29%2C+y+%3D+cos%28x%29+-+3
We can see that both functions are symmetrical about the y-axis, therefore they are both even.

admin answers:

This function is an odd function. You always examine the term in the function with the highest power. If that power is odd, the function is odd. If it’s even, the function is even. Examples of odd functions are:

(3x +2), (2x^5-x^2), (1x^7+x^5), (8x^9-8x^0), 4x^11, or (-5x+2), (-8x^5 -9), (-9x^9 +x^4 – 7x^6), (-1x^11 -90), etc.

Always look at the term with the highest power of x or whatever variable you’re concerned with. Then check to see if the power that x is raised to is odd or even.

To explore more about what makes it important, read below.

The reason we’re concerned with whether a function is odd or even lies with its end behavior. Odd functions have special end behaviors. As x approaches positive infinity, an odd function could approach positive infinity. However, as x approaches negative infinity, that function would approach negative infinity. Think of it this way: as x becomes a large positive number (say 1000), f(x) becomes an extremely large number (1000^3). As x becomes a large negative number (say -1000), f(x) becomes an extremely large negative number (-1000^3).

Now, if that odd function has a negative coefficient in front of its highest term (like the one we see in this problem), the end behavior is reverse. As x approaches infinity, f(x) approaches negative infinity. And as x approaches negative infinity, f(x) approaches positive infinity.

Even functions are a bit different. For example, for a function like x^2, whether x approaches positive or negative infinity, the function will always approach positive infinity. (1000^2= (-1000)^2). Similarly, for -x^2, whether x approaches positive or negative infinity, the function will always approach negative infinity.

If this is a bit confusing, don’t sweat it. Just grab a graphing calculator and graph an odd or even function, zoom out, and see what I mean. You can visually tell what the end behavior is for such functions (how the function curves near very large positive and negative values of x).

Check it out for yourself, and hope this was helpful!

admin answers:

Check out the Texas Holdem Odds Calculator at cardplayer.com. You can input any starting hands you want, any flop, etc. They also have an Omaha calculator.