Solving problems in differential calculus: I, Part 2 |
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Common terms and phrases
3cot 5cot absolutely convergent Additional Examples angle approximately Binomial series circle circular functions conditionally convergent constant convergent series cos2 cos3 cosec cosh x+sin cosh2 decimal places Deduce derivative DIFFERENTIAL CALCULUS dt dt dx2 dx dy/dx error exponential function feet Find the Maclaurin Find the stationary finite limit flex geometric series harmonic series Hence hyperbolic functions increases l+x2 Leibnitz's Theorem loga logarithm Maclaurin expansion Maclaurin's Series maximum minimum Multiply nt+a oscillates finitely polynomial positive integer positive terms power series power series expansion principal value prove radians radius of convergence sec2 sec3 sech sech x series diverges series is convergent series oscillates sin2 sin3 sine sinh x sinh2 sinx Sketch the graph stationary points tangent tanh tends to infinity term by term triangle ABC true for y2 ur(x x—sin x+cos
Bibliographic information
| Title | Solving problems in differential calculus: I, Part 2 Volume 1 of Solving problems in mathematics Solving Problems in Differential Calculus: I, Leslie Maurice Brown |
| Author | Leslie Maurice Brown |
| Publisher | Oliver & Boyd, 1968 |
| Length | 110 pages |
| Subjects | Differential calculus |
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