Homework Answers
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Please do all parts(so a-d) Thank you.
3. (20 points) Suppose f(2) = -3, and f'(2)...
please show all work thank you 2. (4 points each) In the space provided, take the...
please show all work thank
you
2. (4 points each) In the space provided, take the derivative of each of the following functions. Make sure to use the appropriate notation for the derivative of the given function. (a) y = sin(x2 – 7) (b) y = (cos x)(tan x) (c) g(x) = (d) G(x) = sin? (720) 3х (e) y = x2 (f) F(p) = (1 – 4p2)3 (g) y = [arctan(t)][In(5t)] – 4 (h) f(x) = V5x3 – 7x...
#4 please, thank you! 3. Let f : [0, 1] → R be uniformly continuous, so...
#4 please, thank you!
3. Let f : [0, 1] → R be uniformly continuous, so that for every e > 0, there exists 8 >0 such that |x – y <DE =\f(x) – f(y)] < e for every x, y € [0, 1]. The graph of f is the set Gf = {(x, f(x)) : x € [0, 1]}. Show that Gf has measure zero (9 points). 4. Let f : [0, 1] x [0, 1] → R be...
i need help with all parts. i will rate. thank you very much. Let C be...
i need help with all parts. i will rate.
thank you very much.
Let C be the closed curve consisting of two pieces. One piece is the upper-half circle of radius 3, centered at the origin, oriented counter-clockwise. The other piece is the horizontal line segment from (-3,0) to (3,0). Evaluate the line integral $ (x2 + y2)dx + (6xy—y?)dy = с (-3,0) (3,0) O 36 O 72 O 31 91/2 The level set of f(x,y) = 12 is a...
Please do all parts. Do not touch if you won't do all parts. Thank you. I...
Please do all parts. Do not touch if you won't do all
parts. Thank you. I will give you a good rating if done
correctly.otherwise downvote . Thank you so much.
46. 44. The Runge-kutta method of order four is used dy to solve the initial value problem -f(x). dx y(0) 0 with step size h. Then the solution at x = h is given by 3(0) + +31(h) (b) yth) = 100) + 5) (c) ych) (0) +31 47....
Vector Calculus. Please show steps, explain, and do not use calculator. Thank you, will thumbs up!...
Vector Calculus. Please show steps, explain, and do not use
calculator. Thank you, will thumbs up!
3. In this problem, let S be the surface defined be the equations: x2 + y2 + z2 = 1 and x2 + y2 < 1/2 (a) (1 point) Find a parametrization of S 0: DR3 where DC R2 (Hint: use spherical coordinates). (b) (2 points) Use part (a) to find the area of S. (c) (1 point) Let F: R3 R3 be the...
PLEASE ANSWER ALL PARTS AND SHOW WORK. THANK YOU! If F is a continuous vector field...
PLEASE ANSWER ALL PARTS AND SHOW WORK.
THANK YOU!
If F is a continuous vector field on an oriented surface S with unit normal vector n, then llo F.JS = : Finds Select one: True False Let S be the bottom half of the unit sphere, oriented upward. Let C be the boundary of S, the unit circle in the zy-plane, oriented counterclockwise as viewed from above. Then for any vector field F with continuous first-order partial derivatives, SP.d -...
please do all 3 1. (3 points) Find the derivative of F(x) = (t +2) dt....
please do all 3
1. (3 points) Find the derivative of F(x) = (t +2) dt. (You may assume that æ is restricted to an appropriate interval (a, b), so don't bother with any issues about that.) 42.2 - - 6 d. 2. (4 points) Evaluate 2 - 3 3. (3 points) Solve the equation sint dt = 0 for x where < <
PLEASE SHOW AND EXPLAIN ALL STEPS FOR ALL 3 PARTS......I'M LOST......THANKS SO MUCH!! r 1 Given...
PLEASE SHOW AND EXPLAIN ALL STEPS FOR ALL 3 PARTS......I'M
LOST......THANKS SO MUCH!!
r 1 Given the vector field in space F(x, y, z) = xi + yj + zk or more conveniently, (x2 + y2 + 22)3/2 F(r) =3 = f where r = xi + yj + zk and r = = 1|r1| Vr2 + y2 + x2 (instead of p) (a) (10 pts) Find the divergence of F, that is, V.F. =V (b) (10 pts) Directly evaluate...
Please show all the work to complete the question and explain each step, please. Thank you! Let F(x, y) e*y (y cos x -...
Please show all the work to complete the question and explain
each step, please. Thank you!
Let F(x, y) e*y (y cos x - centered at (1,0) in the first quadrant, traced clockwise from (0,0) to (2, 0). And suppose that C2 is the line from (0,0) to (2,0). sin x) xexy cos xj. Suppose that C1 is the half of the unit circle (A) Use the curl test to determine whether F is a gradient vector field or not....
Please just explain parts d and f. Part d is 0 and f is true 16....
Please just explain parts d
and f. Part d is 0 and f is true
16. (16 points) Suppose the displacement u(x, t) of a piece of flexible string is given by the initial- boundary value problem t> 0 100uzz = Utt, 0 <3 < 4, u(0,t) = 0, u(4,t) = 0, u(a,0) = 0, u(x,0) = 0(x) +0. (a) (2 points) Give a physical interpretation of Ox). (b) (3 points) In what specific form will the general solution appear?...
please show all work thank
you
2. (4 points each) In the space provided, take the derivative of each of the following functions. Make sure to use the appropriate notation for the derivative of the given function. (a) y = sin(x2 – 7) (b) y = (cos x)(tan x) (c) g(x) = (d) G(x) = sin? (720) 3х (e) y = x2 (f) F(p) = (1 – 4p2)3 (g) y = [arctan(t)][In(5t)] – 4 (h) f(x) = V5x3 – 7x...
#4 please, thank you!
3. Let f : [0, 1] → R be uniformly continuous, so that for every e > 0, there exists 8 >0 such that |x – y <DE =\f(x) – f(y)] < e for every x, y € [0, 1]. The graph of f is the set Gf = {(x, f(x)) : x € [0, 1]}. Show that Gf has measure zero (9 points). 4. Let f : [0, 1] x [0, 1] → R be...
i need help with all parts. i will rate.
thank you very much.
Let C be the closed curve consisting of two pieces. One piece is the upper-half circle of radius 3, centered at the origin, oriented counter-clockwise. The other piece is the horizontal line segment from (-3,0) to (3,0). Evaluate the line integral $ (x2 + y2)dx + (6xy—y?)dy = с (-3,0) (3,0) O 36 O 72 O 31 91/2 The level set of f(x,y) = 12 is a...
Please do all parts. Do not touch if you won't do all
parts. Thank you. I will give you a good rating if done
correctly.otherwise downvote . Thank you so much.
46. 44. The Runge-kutta method of order four is used dy to solve the initial value problem -f(x). dx y(0) 0 with step size h. Then the solution at x = h is given by 3(0) + +31(h) (b) yth) = 100) + 5) (c) ych) (0) +31 47....
Vector Calculus. Please show steps, explain, and do not use
calculator. Thank you, will thumbs up!
3. In this problem, let S be the surface defined be the equations: x2 + y2 + z2 = 1 and x2 + y2 < 1/2 (a) (1 point) Find a parametrization of S 0: DR3 where DC R2 (Hint: use spherical coordinates). (b) (2 points) Use part (a) to find the area of S. (c) (1 point) Let F: R3 R3 be the...
PLEASE ANSWER ALL PARTS AND SHOW WORK.
THANK YOU!
If F is a continuous vector field on an oriented surface S with unit normal vector n, then llo F.JS = : Finds Select one: True False Let S be the bottom half of the unit sphere, oriented upward. Let C be the boundary of S, the unit circle in the zy-plane, oriented counterclockwise as viewed from above. Then for any vector field F with continuous first-order partial derivatives, SP.d -...
please do all 3
1. (3 points) Find the derivative of F(x) = (t +2) dt. (You may assume that æ is restricted to an appropriate interval (a, b), so don't bother with any issues about that.) 42.2 - - 6 d. 2. (4 points) Evaluate 2 - 3 3. (3 points) Solve the equation sint dt = 0 for x where < <
PLEASE SHOW AND EXPLAIN ALL STEPS FOR ALL 3 PARTS......I'M
LOST......THANKS SO MUCH!!
r 1 Given the vector field in space F(x, y, z) = xi + yj + zk or more conveniently, (x2 + y2 + 22)3/2 F(r) =3 = f where r = xi + yj + zk and r = = 1|r1| Vr2 + y2 + x2 (instead of p) (a) (10 pts) Find the divergence of F, that is, V.F. =V (b) (10 pts) Directly evaluate...
Please show all the work to complete the question and explain
each step, please. Thank you!
Let F(x, y) e*y (y cos x - centered at (1,0) in the first quadrant, traced clockwise from (0,0) to (2, 0). And suppose that C2 is the line from (0,0) to (2,0). sin x) xexy cos xj. Suppose that C1 is the half of the unit circle (A) Use the curl test to determine whether F is a gradient vector field or not....
Please just explain parts d
and f. Part d is 0 and f is true
16. (16 points) Suppose the displacement u(x, t) of a piece of flexible string is given by the initial- boundary value problem t> 0 100uzz = Utt, 0 <3 < 4, u(0,t) = 0, u(4,t) = 0, u(a,0) = 0, u(x,0) = 0(x) +0. (a) (2 points) Give a physical interpretation of Ox). (b) (3 points) In what specific form will the general solution appear?...
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