VEDIC MATHEMATICS LEVEL5 APK
App information
Version 9.2 (#1)
Updated 2019-04-21
APK Size 6 MB
Requires Android Android 2.3+ (Gingerbread)
Offered by Nava Vision
Category Free Education App
App id vedic.mathematicslevel5
Developer's notes Nava Vedic Mathematics Level 5: This App introduces Vedic Mathematics in simple
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Table of contents
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What's new in VEDIC MATHEMATICS LEVEL5 9.2
PDF Format – Text format
Classroom video – Audio and video format
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Download the latest VEDIC MATHEMATICS LEVEL5 application, version 9.2, compatible with Windows 10/11 (using emulators such as Bluestacks), Android devices. This free Education app is developed by Nava Vision and is easy to download and install.
Previous versions, including 9.2, are also available. If you need help or have any problems, please let us know.
Description
PDF Format – Text format
Classroom video – Audio and video format
The content of Nava Vedic Mathematics App Level 5 is:
SOLVING SIMPLE EQUATIONS - Introduction, Types of Simple Equations - Type 1: ax + b = cx + d;Type 2: (x + a) (x + b) = (x + c) (x + d); Type 3: ((ax + b)/(cx + d) = m/n );Type 4: (m/(x + a) + n/(x + b) = 0);Type 5: (m/(x + a) + n/(x + b)+ p/(x + c)= 0, m + n + p = 0);Type 6: [Case (1): ax + bx = cx + dx, Case (2): m (x + a) = n (x + b), Case (3): (x + a) (x + b) = (x + c) (x + d), Case (4): m/(ax + b) + m/(cx + d) = 0, Case (5): (ax + b)/(ax + c) = (ax + c)/(ax + b) - Case (1): When N1 + N2 = D1 + D2,Case (2): When N1 + N2 = K (D1 + D2)]; Type 7: (ax + b)/(cx + d) = (cx + d)/(ax + b) - Case (1): When N1 = D2 And N2 = D1, Case (2): When N1 ≠ D2 And N2 ≠ D1, Case (3): When N1 = N2 = N3 = N4 And D1 + D2 = D3 + D4, Case (4): When N1 ≠ N2 ≠ N3 ≠ N4 And D1 + D2 = D3 + D4, Case (5): (N1 )/D1 - N2/D2 = (N3 )/D3 - N4/D4 When N1=N2=N3=N4 And D1+D2 = D3+D4;
SOLVING QUADRATIC EQUATIONS - Introduction,Types of Quadratic Equations - TYPE 1: x + 1/x = m/n; TYPE 2: x - 1/x = m/n; TYPE 3: N1/D1 = N2/D2; TYPE 4 - CASE 1: a/(x+a)+ b/(x+b)= c/(x+c)+ d/(x+d); CASE 2: a/(x+a)+ b/(x+b)= (a - c)/(x + a-c )+ (b + c)/(x + c + d) ; CASE 3:(a - b)/(x + a - b)+ (b – c)/(x + b – c)= (a + b)/(x + a + b )+ (b + c)/(x – b – c) ; CASE 4: (a + b)/(x + a + b)+ (b + c)/(x + b + c)= 2b/(x + 2b )+ (a + c)/(x + a + c) ; TYPE 5 - CASE 1: ax2 + bx + c; CASE 2: ax2 + bx = cx + d
SOLVING CUBIC EQUATIONS - Introduction, Types of Cubic Equations - TYPE 1: ax3 + bx2 + cx + d = 0; TYPE 2: ((x + a)3)/((x + a)3) = (x + c)/(x + d) when N1 + D1 = N2 + D2; TYPE 3: 1/(ax + b) + 1/(cx + d) = 1/(ex + f) + 1/(g3 + h) when D1 + D2 = D3 + D4; TYPE 4: ( (ax+b)/(cx + d) )2 = (ex + f)/(gx + h) when N1 – D1 = N2 - D2
BIQUADRACTIC EQUATIONS - Introduction, Types of Biquadratic Equations - TYPE 1: ax4 + bx2 = 0; TYPE 2: ax4 + bx2 + d = 0
SOLVING SIMULTANEOUS EQUATIONS - Introduction, Types of Simultaneous Equations - TYPE 1: a1x + b1y = c1 and a2x + b2y = c2; TYPE 2: a1x + b1y = c1 and a2x + nb1y = nc1; TYPE 3: ax + by = c1 and bx + ay = c2
PARTIAL FRACTIONS - Introduction, Types of Partial Fractions - Denominator with No Repeated Terms, Order of Numerator and Denominator are Same
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