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mathematics
calculus 10th edition

Questions and Answers of Calculus 10th Edition

In Exercises use the Second Fundamental Theorem of Calculus to find F'(x). -L₁ -1 F(x) = √14 + 1 dt
In Exercises use the Second Fundamental Theorem of Calculus to find F'(x). -S₁. F(x) = Vt dt
In Exercises find F'(x). - F(x) = (x+2 √x (4t + 1) dt
In Exercises use the Second Fundamental Theorem of Calculus to find F'(x). - f₁² 0 F(x) = sec³ t dt
In Exercises find F'(x). F(x) = Jo sin x √t dt
In Exercises find F'(x). F(x) = -X t³ dt
In Exercises find F'(x). F(x) = # 1/3 dt J2
In Exercises find F'(x). F(x) = So Jo sin t² dt
In Exercises find F'(x). - So F(x) = sin 0² de
Graphical Analysis Sketch an approximate graph of g on the interval 0 ≤ x ≤ 4, whereIdentify the x-coordinate of an extremum of g. = f* g(x) = f(t) dt.
The area A between the graph of the functionand the t-axis over the interval [1, x] is(a) Find the horizontal asymptote of the graph of g.(b) Integrate to find A as a function of x. Does the graph of
In Exercises the velocity function, in feet per second, is given for a particle moving along a straight line. Find (a) The displacement(b) The total distance that the particle travels over the
In Exercises the velocity function, in feet per second, is given for a particle moving along a straight line. Find (a) The displacement(b) The total distance that the particle travels over the
In Exercises the velocity function, in feet per second, is given for a particle moving along a straight line. Find (a) The displacement(b) The total distance that the particle travels over the
In Exercises the velocity function, in feet per second, is given for a particle moving along a straight line. Find (a) The displacement(b) The total distance that the particle travels over the
In Exercises the velocity function, in feet per second, is given for a particle moving along a straight line. Find (a) The displacement(b) The total distance that the particle travels over the
In Exercises the velocity function, in feet per second, is given for a particle moving along a straight line. Find (a) The displacement(b) The total distance that the particle travels over the
A particle is moving along the x-axis. The position of the particle at time t is given byFind the total distance the particle travels in 5 units of time. x(t) = t³ - 6t² + 9t2, 0≤ t ≤ 5.
Repeat Exercise for the position function given byData from in exercise 101A particle is moving along the x-axis. The position of the particle at time t is given by x(t) = (t 1)(t - 3)², 0≤ t ≤
Water flows from a storage tank at a rate of (500 - 5t) liters per minute. Find the amount of water that flows out of the tank during the first 18 minutes.
At 1:00 P.M., oil begins leaking from a tank at a rate of (4 + 0.75t) gallons per hour.(a) How much oil is lost from 1:00 P.M. to 4:00 P.M.?(b) How much oil is lost from 4:00 P.M. to 7:00 P.M.?(c)
In Exercises describe why the statement is incorrect. x-² dx = |x²|²₁| (-1)-1=-2
In Exercises describe why the statement is incorrect. dx 3 4
In Exercises describe why the statement is incorrect. 137/4 Jπ/4 -73π/4 X TT/4 secx ² x dx = [tan 3 = -2
In Exercises describe why the statement is incorrect. 30/2 T/2 csc x cotx dxc CSC 377/20 = 2 csc x CSC XT/2
A horizontal plane is ruled with parallel lines 2 inches apart. A two-inch needle is tossed randomly onto the plane. The probability that the needle will touch a line iswhere θ is the acute angle
A horizontal plane is ruled with parallel lines 2 inches apart. A two-inch needle is tossed randomly onto the plane. The probability that the needle will touch a line isProve that (v(x) [²0] = f(t)
In Exercises determine whether the statement is true or false. If it is false, explain why or give an example that shows it is false.If F'(x) = G'(x) on the interval [a, b], then F(b) - F(a) = G(b) -
In Exercises determine whether the statement is true or false. If it is false, explain why or give an example that shows it is false.If ƒ is continuous on [a, b], then ƒ is integrable on [a, b].
Find the function ƒ(x) and all valuesof c such that [1(1) a f(t) dt = x² + x − 2. -
Letwhere ƒ is continuous for all real t. Find (a) G(0)(b) G'(0)(c) G"(x)(d) G"(0) >= [[ f* G(x) S f(t) dt ds
In Exercises a differential equation, a point, and a slope field are given. A slope field (or direction field) consists of line segments with slopes given by the differential equation. These line
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 4 - x², [- 2, 2]
In Exercises use a(t) = -9.8 meters per second per second as the acceleration due to gravity. (Neglect air resistance.)A baseball is thrown upward from a height of 2 meters with an initial velocity
In your own words and using appropriate figures, describe the methods of upper sums and lower sums in approximating the area of a region.
At the instant the traffic light turns green, a car that has been waiting at an intersection starts with a constant acceleration of 6 feet per second per second. At the same instant, a truck
Find a function ƒ such that the graph of ƒ has a horizontal tangent at (2, 0) and ƒ"(x) = 2x.
In Exercises find the sum. Use the summation capabilities of a graphing utility to verify your result. k=0 1 k² + 1
In Exercises find the indefinite integral and check the result by differentiation. (1² cos t) dt
In Exercises, evaluate the integral using the following values. [x³dx = 60, [*xdx = 6₁ [dx = 2 6,
In Exercises find the particular solution that satisfies the differential equation and the initial condition. f'(x) = 6x, f(0) = 8
In Exercises use upper and lower sums to approximate the area of the region using the given number of subintervals (of equal width). y y 1 X 1 2
In Exercises, evaluate the integral using the following values. [x³dx = 60, [*xdx = 6₁ [dx = 2 6,
In Exercises find the particular solution that satisfies the differential equation and the initial condition. g'(x) = 4x², g(-1) = 3
In Exercises use upper and lower sums to approximate the area of the region using the given number of subintervals (of equal width). y = √√√√1-x² 1 X
In Exercises, evaluate the integral using the following values. [x³dx = 60, [*xdx = 6₁ [dx = 2 6,
In Exercises find the particular solution that satisfies the differential equation and the initial condition. h'(t) = 8t³ + 5, h(1) = -4
In Exercises find a formula for the sum of n terms. Use the formula to find the limit as n → ∞. lim n1x i= 24i n² 2
In Exercises, evaluate the integral using the following values. [x³dx = 60, [*xdx = 6₁ [dx = 2 6,
In Exercises find the particular solution that satisfies the differential equation and the initial condition. f'(s) = 10s 12s³, f(3) = 2 -
In Exercises find a formula for the sum of n terms. Use the formula to find the limit as n → ∞. lim n→∞0 IM= 3i (0) n n
In Exercises, evaluate the integral using the following values. [x³dx = 60, [*xdx = 6₁ [dx = 2 6,
In Exercises find the particular solution that satisfies the differential equation and the initial condition. ƒ"(x) = 2, f'(2) = 5, f(2)= 10
In Exercises find a formula for the sum of n terms. Use the formula to find the limit as n → ∞. lim n→∞0 n i=1 1 Ƒ(i − 1)² - n³
In Exercises, evaluate the integral using the following values. [x³dx = 60, [*xdx = 6₁ [dx = 2 6,
In Exercises find the particular solution that satisfies the differential equation and the initial condition. ƒ”(x) = x², ƒ′(0) = 8, ƒ(0) = 4
In Exercises find a formula for the sum of n terms. Use the formula to find the limit as n → ∞. lim i=1 1 + 2i 2)²(²) n n
In Exercises find the particular solution that satisfies the differential equation and the initial condition. f"(x) = x-3/², f'(4) = 2, f(0) = 0
In Exercises find a formula for the sum of n terms. Use the formula to find the limit as n → ∞. lim 007-11 Σ = 1 1 + n n
In Exercises find a formula for the sum of n terms. Use the formula to find the limit as n → ∞. n 3i\³ 34)*(-²1) n n lim 2+ n→∞ = 1
In Exercises find the particular solution that satisfies the differential equation and the initial condition. f"(x) = sin x, f'(0) = 1, f(0) = 6
In Exercises a differential equation, a point, and a slope field are given. A slope field (or direction field) consists of line segments with slopes given by the differential equation. These line
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = -4x + 5, [0, 1] y +
Use the table of values to find lower and upper estimates ofAssume that ƒ is a decreasing function. *10 10 f(x) dx.
Use the table of values to estimateUse three equal subintervals and the (a) Left endpoints(b) Right endpoints (c) Midpoints. When is an increasing function, how does each estimate compare
In Exercises (a) Use a graphingutility to graph a slope field for the differential equation(b) Use integration and the given point to find the particularsolution of the differential equation(c)
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 3x2, [2,5]
In Exercises (a) Use a graphing utility to graph a slope field for the differential equation(b) Use integration and the given point to find the particular solution of the differential
The graph of ƒ consists of line segments and a semicircle, as shown in the figure. Evaluate each definite integral by using geometric formulas.(a)(b)(c)(d)(e)(f) -4 (-4,-1) -1 2 1 -1 (4,2) 3 4 5 6 X
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = x² + 2, [0, 1]
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 3x² + 1, [0, 2]
The graph of ƒ consists of line segments, as shown in the figure. Evaluate each definite integral by using geometric formulas.(a)(b)(c)(d)(e)(f) ㅜ 432 1 -2 -3 -4 2 (3, 2) (4,2) 2 3 4 5
What is the difference, if any, between finding the antiderivative of ƒ(x) and evaluating the integral ∫ ƒ(x) dx?
It Consider the function ƒ that is continuouson the interval [-5, 5] and for whichEvaluate each integral.(a)(b)(c)(d) 5 Jo f(x) dx = 4.
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 25x², [1,4]
The graphs of ƒ and ƒ' each pass through the origin. Use the graph of ƒ" shown in the figure to sketch the graphs of ƒ and ƒ'. -4 H -2 4 2 -2 -4 y f" H 2 4
Consider ƒ(x) = tan² x andg(x) = sec² x. What do you notice about the derivatives ofƒ(x) and g(x)? What can you conclude about therelationship between ƒ(x) and g(x)?
Use the figure to fill in the blank with the symbol <, >, or =. Explain your reasoning.(a) The interval [1, 5] is partitioned into n subintervals of equal width Δx, and xi is the left endpoint
An evergreen nursery usually sells a certain type of shrub after 6 years of growth and shaping. The growth rate during those 6 years is approximated by dh/dt = 1.5t + 5, where t is the time in years
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 2x³x², [1,2]
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 27x³, [1,3]
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y = 2x x³, [0, 1]
The rate of growth dP/dt of a population of bacteria is proportional to the square root of t, where P is the population size and t is the time in days (0 ≤ t ≤ 10). That is,The initial size of
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the x-axis over the given interval. Sketch the region. y=x²x³, [−1,1]
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the y-axis over the given y-interval. Sketch the region. f(y) = 4y, 0≤ y ≤ 2
In Exercises use a(t) = -32 feet per second per second as the acceleration due to gravity. (Neglect air resistance.)A ball is thrown vertically upward from a height of 6 feet with an initial velocity
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the y-axis over the given y-interval. Sketch the region. g(y) = y, 2 ≤ y ≤ 4
In Exercises use a(t) = -32 feet per second per second as the acceleration due to gravity. (Neglect air resistance.)With what initial velocity must an object be thrown upward (from ground level) to
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the y-axis over the given y-interval. Sketch the region. f(y) = y², 0≤ y ≤ 5
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the y-axis over the given y-interval. Sketch the region. f(y) = 4y - y², 1 ≤ y ≤ 2
In Exercises use a(t) = -32 feet per second per second as the acceleration due to gravity. (Neglect air resistance.)A balloon, rising vertically with a velocity of 16 feet per second, releases a
The Grand Canyon is 1800 meters deep at its deepest point. A rock is dropped from the rim above this point. Write the height of the rock as a function of the time t in seconds. How long will it take
In Exercises use a(t) = -9.8 meters per second per second as the acceleration due to gravity. (Neglect air resistance.)With what initial velocity must an object be thrown upward (from a height of 2
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the y-axis over the given y-interval. Sketch the region. g(y) = 4y²y³, 1 ≤ y ≤ 3
In Exercises use the limit process to find the area of the region bounded by the graph of the function and the y-axis over the given y-interval. Sketch the region. h(y) = y³+1, 1 ≤ y ≤ 2
On the moon, the acceleration due to gravity is - 1.6 meters per second per second. A stone is dropped from a cliff on the moon and hits the surface of the moon 20 seconds later. How far did it fall?
In Exercises use the Midpoint Rule with n = 4 to approximate the area of the region bounded by the graph of the function and the x-axis over the given interval. f(x) = tan x, 0, 4
Repeat Exercise 61 for the position functionData from in Exercise 61(a) Find the velocity and acceleration of the particle.(b) Find the open intervals on which the particle is moving to the right.(c)
(a) Find the velocity and acceleration of the particle.(b) Find the open intervals on which the particle is moving to the right.(c) Find the velocity of the particle when the acceleration is 0. x(t)
The minimum velocity required for an object to escape Earth’s gravitational pull is obtained from the solution of the equationwhere v is the velocity of the object projected from Earth, y is the

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