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Exercise. 1 Expand the following expressions using binomial theorem. (a + b)3. (3x. 4)5. 4 (c) 5x3 y2. (d) 2x 4 1 x. 2 Expand the following expressions in ascending power of x up to the term x3. (a) (2x + 3)(x. 3)4. (b) (2 x + x2)6 Hint: You may consider (2. x + x2)6 as [2 + ( x + x2)]6.
Find the coefficient of the \(a^4b^6\) term in the expansion of \((3 a-b)^{10}\). A coin is tossed 5 times, in how many ways is it possible to get three heads and two tails? A coin is tossed 10 times, in how many ways is it possible to get seven heads and three tails?
a) Find the first four terms, in ascending powers of x, in the binomial expansion of ( ) 1 2− x 10 . b) Use the answer of part (a) with a suitable value of x to find an approximate
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Binomial Theorem Exercises in expanding powers of binomial expressions and finding specific coefficients.
Binomial Theorem. Unless otherwise stated, cr denotes the coefficient of the xr term in the expansion of (1 + x)n. Use the binomial theorem to find the exact value of (10.1)5. Use the binomial theorem to evaluate ( 2 + 3. Hence, without using tables, show that ( 2 +.
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The second method to work out the expansion of an expression like (ax + b)n uses binomial coe cients. This method is more useful than Pascal’s triangle when n is large. Exercises: 1.Write the rst 6 lines of Pascal’s triangle. 2.Expand (x+ y)4 using Pascal’s
Basic and advanced math exercises on binomial theorem. Use the binomial theorem to find the binomial expansion of the expression at Math-Exercises.com.
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