Karteikarten
Core 3 Equations
Karten in diesem Stapel (22)
- 1sec \(\theta\) =\(\frac{1}{cos\theta}\)
- 2cosec\(\theta\) =\(\frac{1}{sin\theta}\)
- 3cot\(\theta\) =\(\frac{1}{tan\theta}\)
- 4\(sec^2\)\(\theta\) =1 + \(tan^2\)\(\theta\)
- 5\(cosec^2\)\(\theta\) =1 + \(cot^2\)\(\theta\)
- 6sin2A =2sinAcosA
- 7cos2A =\(cos^2\)A - \(sin^2\)A
- 8cos2A =2\(cos^2\)A - 1
- 9cos2A =1 - 2\(sin^2\)A
- 10tan2A =\(\frac{2tanA}{1-tan^2A}\)
- 11Differentiate y=\(e^{kx}\)\(\frac{dy}{dx}\) = k\(e^{kx}\)
- 12\(\frac{1}{cos\theta}\) =sec \(\theta\)
- 13\(\frac{1}{sin\theta}\) =cosec\(\theta\)
- 14\(\frac{1}{tan\theta}\) =cot\(\theta\)
- 151 + \(tan^2\)\(\theta\) =\(sec^2\)\(\theta\)
- 161 + \(cot^2\)\(\theta\) =\(cosec^2\)\(\theta\)
- 172sinAcosA =sin2A
- 18\(cos^2\)A - \(sin^2\)A =cos2A
- 192\(cos^2\)A - 1 =cos2A
- 201 - 2\(sin^2\)A =cos2A
- 21\(\frac{2tanA}{1-tan^2A}\) =tan2A
- 22\(\int\)k\(e^{kx}\)\(dx\)y=\(e^{kx}\)
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- A-level Maths (Core 3) Karteikarten am Core 3 Equations, erstellt von declanlarkins am 20/01/2014.
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- declanlarkins
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