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 №  Condition free/or 0.5$
m53624Each integral represents the volume of a solid. Describe the solid. (a) (b) buy
m53625Each limit represents the derivative of some function f at some number a. State such an f and in each case. buy
m53628Each of the regions A, B, and C bounded by the graph of f and the x-axis has area 3. Find the value of buy
m53629Each side of a square is increasing at a rate of 6 cm/s. At what rate is the area of the square increasing when the area of the square is 16 cm2? buy
m53648Establish the following rules for working with differentials (where denotes a constant and u and v are functions of x). (a) dc = 0 (b) d(cu) = c du (c) d(u +v) = du + dv (d) d((uv) u dv + v du (e) d(u/v) = v du- u dv/v2 (f) d(xn) = nxn-1 dx buy
m53651Estimate Correct to five decimal places. buy
m53652Estimate the area under the graph in the figure by using (a) The Trapezoidal Rule, (b) The Midpoint Rule, and (c) Simpson s Rule, each with buy
m53653Estimate the errors involved in Exercise 63, parts (a) and (b). How large should be in each case to guarantee an error of less than 0.00001? buy
m53654Estimate the horizontal asymptote of the function by graphing f for - 10 ≤ x ≤ 10. Then calculate the equation of the asymptote by evaluating the limit. How do you explain the discrepancy? buy
m53655Estimate the intervals of concavity to one decimal place by using a computer algebra system to compute and graph f". F(x) = x4 + x3 + 1 / √x2 + x + 1 buy
m53656Estimate the value of the number c such that the area under the curve y = sinh cx between x = 0 and x = 1 is equal to 1. buy
m53657Estimate Using (a) The Trapezoidal Rule and (b) The Midpoint Rule, each with n = 4. From a graph of the integrand, decide whether your answers are underestimates or overestimates. What can you conclude about the true value of the integral? buy
m53658Euler also found the sum of the p-series with p = 4: Use Euler s result to find the sum of the series. (a) (b) buy
m53659Evaluate  √1 + tan x - √1 + sin x/x3. buy
m53660Evaluate ∫∞ -1 (x4 / 1 + x6) 2 dx. buy
m53661Evaluate ∫10 (2 √ 1 - x2 - 7 √ 1 - x3) dx. buy
m53662Evaluate  3√x - 1 / √x - 1. buy
m53663Evaluate buy
m53664Evaluate buy
m53665Evaluate by interpreting it in terms of areas. buy
 
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