Friday, December 5, 2014

IB maths Apps for mobile phones and Tablets (iOS, Android, Windows Phone)

You can download our Apps to your mobile phone or tablet for each operating system using the following links:

iOS App for ib math hl & sl 
Get it on App Store
https://itunes.apple.com/WebObjects/MZStore.woa/wa/viewSoftware?id=920342889&mt=8


Android App for ib math hl
Get it on Google Play
https://play.google.com/store/apps/details?id=ibmaths.app.ibmaths

Android App for ib math sl
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https://play.google.com/store/apps/details?id=ibmathssl.app.ibmathsl

Android App for ib math studies sl 
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https://play.google.com/store/apps/details?id=ibmathstudies.app.ibmathstudies


Windows Phone App for ib math hl & sl
Get it on Windows Phone Store
http://www.windowsphone.com/el-gr/store/app/ibmaths_hl_sl/d2db0a2b-fe94-4297-90e3-275de6599ae6

Windows Phone App for ib math studies
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http://www.windowsphone.com/el-gr/store/app/ibmath_studies/531bddd8-7540-4b2a-af73-c195e5b0578e

Wednesday, January 22, 2014

Permutations Combinations - IB Mathematics HL - IB maths Higher Level



How can we find the number of possible choices for choosing a sub-committee of five persons consisting of the chairperson, secretary and three ordinary members from a committee of 40 people?


Solution

The chairperson can be chosen by ways

The secretary can be chosen by ways

And the three ordinary members can be chosen by ways


So, the members of this sub-committee can be chosen by




ways.

The answer is also here


Questions and Answers about IB math HL, SL and Studies by www.ibmaths4u.com

Thursday, December 26, 2013

IB mathematics HL - Graph of the Reciprocal of a Function

Reciprocal of a Function

The following guidelines are useful in order to sketch the reciprocal of a function given the graph of the original function:


Where is positive or negative then is also positive or negative respectively.

Where has zero(s) then the reciprocal function has vertical asymptote(s) and vice versa.

Where has a horizontal asymptote at y=c then the reciprocal function has also horizontal asymptote at .

Where the original function is increasing then the reciprocal function is decreasing.

Where the original function is decreasing then the reciprocal function is increasing.

If the original function has a maximum at then the reciprocal function has a minimum at .

If the original function has a minimum at then the reciprocal function has a maximum at .

If the original function has a point of inflexion at then the reciprocal function has also a point of inflexion at .