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[RELEASE] Academic Aid 3.0 - Special homebrew tool for students and math-haters :P

This is a discussion on [RELEASE] Academic Aid 3.0 - Special homebrew tool for students and math-haters :P within the PSP Development Forum forums, part of the PSP Development, Hacks, and Homebrew category; Aha... It's exam time and everyone'll busy after holidays. Here's a gift for all. This is a Special designed homebrew ...

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Old 12-27-2007, 10:15 AM   #1

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Talking [RELEASE] Academic Aid 3.0 - Special homebrew tool for students and math-haters :P

Aha... It's exam time and everyone'll busy after holidays. Here's a gift for all.

This is a Special designed homebrew aimed at students who are in high school and also to those in colleges. It is suitable for Algebra I, Algebra II ,Calculus & Trignometry students. Also contains some physics I, Physics AP level stuff.

Unlike most homebrew, this mainly pays attention to GUI intuitiveness and ease of use;
Addictively Silky Smooth Scrolling is an added bonus.

The main mission of this application is to allow students to get "aid" in most of their work with the need of a calculator
or note taking sheets.

How to use:

You just input the variables for most formulas and it does pages of work automatically with guaranteed 95%+ accuracy.

Changelog v2.3 to 3.0:

> 3.XX FW Compatible i.e. Even PSP Slim users can use this; Copy the folder to GAME371 or GAME with 3.xx kernel.
> Improved aesthetic design
> Fixed flickering screens while switching from different subjects
> Fixed bugs in Subject selection selection.
> Improved speed of animations
> Various other minor fixes and optimizations; removed unused resources [images, debug text, etc]














Projectile formulas type#2:



Any suggestions or requests of formulas for implementation are welcome.

Did I forget anything else?

As always you are urged to read the readme as somethings need to be stated concisely. It also contains all the things in detail.

Download
Support

Be sure to leave feedback or may be a word of Thanks.
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Old 12-27-2007, 10:33 AM   #2

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Nice! Although the pictures are not showing for me.
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Old 12-27-2007, 10:50 AM   #3

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Quote:
Originally Posted by TMNT
Nice! Although the pictures are not showing for me.
They do for me
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Old 12-27-2007, 10:57 AM   #4
 
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That's brilliant. I hate maths with a passion.
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Old 12-27-2007, 11:13 AM   #5
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nice one!
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Old 12-27-2007, 01:16 PM   #6
 
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Quote:
How to use:

You just input the variables for most formulas and it does pages of work automatically with guaranteed 95%+ accuracy.
And how did you come up with that stat?
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Old 12-27-2007, 01:21 PM   #7
 
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Quote:
Originally Posted by michaelp
And how did you come up with that stat?
I was thinking the exact same thing. Well this would have been great for me last year, but now its pretty useless to me, unless it has AP statistics. Oh nevermind it has calculus, thanks!
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Old 12-27-2007, 01:58 PM   #8
 
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This will be great for my algebra I class
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Old 12-27-2007, 02:04 PM   #9

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Can anyone post any formulas for Calculus?
-= Double Post =-
Regarding accuracy, it depends on "float".

Last edited by Mr305; 12-27-2007 at 02:06 PM.. Reason: Automerged Doublepost
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Old 12-27-2007, 02:14 PM   #10
 
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Will try this out since I do need to get around to studying math so I'm not too rusty for summer quarter.
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Old 12-27-2007, 02:37 PM   #11
 
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for calculus formulas try gomath.com
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Old 12-27-2007, 02:41 PM   #12

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Quote:
Originally Posted by McLoViN_iT
Google search for calculus formulas:

Derivatives


The derivative of a power is the exponent times x to the power of the exponnent minus one.


The derivative of a sum is the sum of the derivatives of each function being added.


The derivative of a difference is the difference of the derivatives of the functions being subtracted.


The derivative of a constant times a function is the constant times the derivative of the function.


The derivative of a constant is zero.


The derivative of a product is the derivative of the first factor multiplied by the second factor plus the first factor multiplied by the derivative of the second factor.


The derivative of a quotient is the quotient of the derivative of the numerator multiplied by the denominator minus the numerator multiplied by the derivative of the denominator to the square of the denominator.


The derivative of an exponential function is the product of the exponential function and the natural logarithm of the base.


Since the natural logarithm of e is 1, the derivative of e^(x) is e^(x).


The derivative of a logarithm is 1 divided by the product of the natural logarithm of the base and x.


The derivative of the natural logarithm of x is 1/x.


The derivative of the sine of x is the cosine of x.


The derivative of the cosine of x is the opposite of the sine of x.


The derivative of the tangent of x is the square of the secant of x.


The derivative of the secant of x is the product of the secant of x and the tangent of x.


The derivative of the cosecant of x is the opposite of the product of the cosecant of x and the cotangent of x.


The derivative of the cotangent of x is the opposite of the square of the cosecant of x

Integrals

The integral of a power is the reciprocal of the exponent plus one times x to the power of the exponnent plus one.

The integral of a sum is the sum of the integrals of each function being added.

The integral of a difference is the difference of the integrals of the functions being subtracted.

The integral of a constant times a function is the constant times the integral of the function.

The integral of a constant is the constant times x.

The integral of an exponential function is the product of the exponential function and the reciprocal of the natural logarithm of the base.

Since the natural logarithm of e is 1, the integral of e^(x) is e^(x).

The integral of 1 divided by x is the natural logarithm of x.

The integral of the sine of x is the opposite of the cosine of x.

The integral of the cosine of x is the sine of x.

The integral of the tangent of x is the natural logarithm of the secant of x.

The integral of the secant of x is the natural logarithm of the sum of the secant of x and the tangent of x.

The integral of the cosecant of x is the opposite of the natural logarithm of the sum of the cosecant of x and the cotangent of x.

The integral of the cotangent of x is the natural logarithm of the sine of x.
Woooow. Will look into; will help me with math analysis [ next semester]
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Old 12-27-2007, 05:04 PM   #13
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Quote:
Originally Posted by Mr305
Woooow. Will look into; will help me with math analysis [ next semester]
Quote:
The derivative of a power is the exponent times x to the power of the exponnent minus one.
That's wrong. Technically a derivative is the slope of a line. But the formula for it is the exponent multiplied by the coefficient of X to the (exponent - one) power.

And don't forgot anti-derivatives. They're not the same as integrals. And integral returns a value, while an anti-derivative is a formula.
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