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I can provide good answers to questions dealing in almost all of mathematics especially from A`Level downwards. I can as well help a good deal in Physics with most emphasis directed towards mechanics.
An engineering graduate. I have been doing maths and physics all my life.
| User | Date | K | C | P | Comments |
|---|---|---|---|---|---|
| Kelly | 02/05/12 | 10 | 10 | 10 | Thankyou so much. I finally got a ..... |
| Pradeep | 01/18/12 | 10 | 10 | 10 | Awesome explanation |
| J | 01/15/12 | 10 | 10 | 10 | |
| Rima | 01/05/12 | 10 | 10 | 10 | |
| James | 12/24/11 | 10 | 10 | 10 |
Hi Tom, (1 - cosA)(1 + secA) = 1 + secA - cosA - cosA.secA = 1 + (1/cosA) - cosA - cosA(1/cosA) = 1 + (1/cosA) - cosA - 1 = (1/cosA) - cosA = (1 - cosČA)/cosA But remember the identity; cosČA + sinČA
Hi Kelly, As i mentioned in the original solution there are different variations of the normal distribution table but they serve the same purpose in the end. I have attached two different tables to this
Hi Pradeep, We know that z for a value X in a distribution with mean μ and standard deviation σ is z = X - μ / σ So, at X = 48 z = (48 - 43.4)/σ = 4.6/σ From tables
Hi James, If the first term of an arithmetic sequence is 3p+5 and its common difference is 2, then the nth term (or last term) is given by; T(n) = (3p+5) + (n-1).2 = 3p + 5 + 2n - 2 = 3p + 2n + 3
Hi Anurag, For y = 2e^(1-2x), the area from x = 0 to x = ln(2) is A = ∫2e^(1-2x) dx from x = 0 to ln(2) = [-e^(1-2x)] from x = 0 to ln(2) = [-e.e^(-2x)] from x = 0 to ln(2) = [-e.e^(-2ln(2))]
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