In Problems 83–88, simplify by writing each expression as a simple or single fraction reduced to lowest terms and without negative exponents. 85. ( x − 1 ) 1 / 2 − x ( 1 2 ) ( x − 1 ) − 1 / 2 x − 1
In Problems 83–88, simplify by writing each expression as a simple or single fraction reduced to lowest terms and without negative exponents. 85. ( x − 1 ) 1 / 2 − x ( 1 2 ) ( x − 1 ) − 1 / 2 x − 1
Solution Summary: The author explains how to simplify the expression (x-1) by writing it as a simple or single tion reduced to lowest terms without negative exponents.
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If f(x) =
=
L* f(t)dt
then find the value of ƒ (ln 7).
f: R R is continuous everywhere.
An eccentric, compressive 270-lb force P is applied to the end of a cantilever beam. Replace P with an equivalent force-couple system at G.
100 identical balls are rolling along a straight line. They all have speed equal to v, but some of them might move in opposite directions. When two of them collide they immediately switch their direction and keep the speed v. What is the maximum number of collisions that can happen?
Let f(w) be a function of vector w Є RN, i.e. f(w) = 1+e Determine the first derivative and matrix of second derivatives off with respect to w.
Let A Є RN*N be a symmetric, positive definite matrix and bЄ RN a vector. If x ER, evaluate the integral Z(A,b) = e¯xAx+bx dx as a function of A and b.
John throws a fair die with faces labelled 1 to 6. ⚫ He gains 10 points if the die shows 1. ⚫ He gains 1 point if the die shows 2 or 4. • No points are allocated otherwise. Let X be the random variable describing John's gain at each throw. Determine the variance of X.
Chapter A.6 Solutions
Calculus for Business, Economics, Life Sciences, and Social Sciences - Boston U.
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