I know a is removable, but need proof. B is discontinuous/infinite but need proof. C is infinite but need proof. They can be proved with definitions or with examples.
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I know a is removable, but need proof. B is
discontinuous/infinite but need proof. C is...
I need to know how to proof (b) part. I didn't understand the original answer. 3....
I need to know how to proof (b) part. I didn't understand the
original answer.
3. (a) Write the sum 147+10 (6n -2) using sigma notation. Solution: 2n i=1 (b) Use Mathematical Induction to prove that for all n 2 1, the above expression is equal to n(6n-1
(O)(w) Give the size of each set and also whether it is discrete or continuous. If...
(O)(w) Give the size of each set and also whether it is discrete or continuous. If the set is infinite, determine if it is countably infinite or not. a. A = {seven-digit numbers} b. B = {r: 2x = 1} c. C = {3:0 <r<1 and 1/2 <r <2} d. D = {(x,y): x2 + y2 = 1} e. E = {2:02 + 3x + 2 = 0} f, F = {positive even integers }
Subject: Proof Writing (functions) In need of help on this proof problem, *Prove the Following:* Here...
Subject: Proof Writing (functions)
In need of help on this proof problem,
*Prove the Following:*
Here are the definitions that we may need for this problem:
1) Let f: A B be given, Let S and T be subsets of A Show that f(S UT) = f(s) U f(T) Definition 1: A function f from set A to set B (denoted by f: A+B) is a set of ordered Pairs of the form (a,b) where a A and b B...
Hi, I really need help on both parts a and b of this Complex Analysis question....
Hi, I really need help on both parts a and b of this Complex
Analysis question. Thanks!
1. Define exp(iy) := cos(y) + i sin(y). a. Prove, using trigonometry, that exp(iy+iy') = exp(iy). expliy') for y, y' ER two real numbers. b. Prove directly (using Taylor series for sin and cos) that expliy) = " where n! denotes the factorial of n. Hint: you may use the fact that an infinite sum of complex numbers an converges if and only...
Can I know how to do part(c)? I know how to do (a)(b). By (a) and...
Can I know how to do part(c)? I know how to do
(a)(b).
By (a) and (b), I get this 4 results.
1. ▾.F = 2xz5-2xz+3xz2
2. ▾xF = (2xy) i + (5x2z4-z3) j
-(2yz) k
3. ▾.(▾xF) = 0
4. ▾x(▾f) = 0
Next, i need to calculate part (c).
I want the solution of part(c), so don't give me the result of
part(a) and (b) again,
thanks!
1. (25 marks) (a) Evaluate . F and V. (V x...
need to fix. please have good handwriting 3). since we know that XXE A, X na...
need to fix. please have good handwriting
3). since we know that XXE A, X na sa therefore, if aina2 *a. E[az] XE[a] by symmetricity aa~a, A2E[a ] but also aie [a ] and az € [az] ~ Coy reflexivity So, [a. In = [az] iait (az] - and dit [a ] P 02] us lalu these needs to be proved. You can't just [a.] u ç[az] - say them Problem 7.1 Let be an equivalence relation on a set...
We already know the functions defined by y =C+a•f[b(x-d)] with the assumption that b>0. To see...
We already know the functions defined by y =C+a•f[b(x-d)] with the assumption that b>0. To see what happens when b<0, work parts (a)-(f) in order. (a) Use an even-odd identity to write y = sin(-2x) as a function of 2x. y= (b) How is your answer to part (a) related to y = sin(2x)? O It is the negative of y = sin (2x). olt equals y = sin (2x). (c) Use an even-odd identity to write y = cos(...
We already know the functions defined by y =c+a+f[b(x-d)] with the assumption that b>0. To see...
We already know the functions defined by y =c+a+f[b(x-d)] with the assumption that b>0. To see what happens when b<0, work parts (a)-(f) in order. (a) Use an even-odd identity to write y = sin (-2x) as a function of 2x. y = (b) How is your answer to part (a) related to y = sin (2x)? O It is the negative of y=sin (2x). It equals y=sin (2x). (c) Use an even-odd identity to write y = cos(-5x) as...
I need help completing the WHOLE problem, parts A, B, C, and D. I know it...
I need help completing the WHOLE problem, parts A, B, C, and D.
I know it is a long problem, would appreciate labelled and clear
steps, thank you.
Kepler's Laws I. A planet revolves around the sun in an elliptical orbit with the sun at one focus. 2. The line joining the sun to a planet sweeps out equal areas in equal times. 3. The square of the period of revolution of a planet is proportional to the cube of...
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...
I need to know how to proof (b) part. I didn't understand the
original answer.
3. (a) Write the sum 147+10 (6n -2) using sigma notation. Solution: 2n i=1 (b) Use Mathematical Induction to prove that for all n 2 1, the above expression is equal to n(6n-1
(O)(w) Give the size of each set and also whether it is discrete or continuous. If the set is infinite, determine if it is countably infinite or not. a. A = {seven-digit numbers} b. B = {r: 2x = 1} c. C = {3:0 <r<1 and 1/2 <r <2} d. D = {(x,y): x2 + y2 = 1} e. E = {2:02 + 3x + 2 = 0} f, F = {positive even integers }
Subject: Proof Writing (functions)
In need of help on this proof problem,
*Prove the Following:*
Here are the definitions that we may need for this problem:
1) Let f: A B be given, Let S and T be subsets of A Show that f(S UT) = f(s) U f(T) Definition 1: A function f from set A to set B (denoted by f: A+B) is a set of ordered Pairs of the form (a,b) where a A and b B...
Hi, I really need help on both parts a and b of this Complex
Analysis question. Thanks!
1. Define exp(iy) := cos(y) + i sin(y). a. Prove, using trigonometry, that exp(iy+iy') = exp(iy). expliy') for y, y' ER two real numbers. b. Prove directly (using Taylor series for sin and cos) that expliy) = " where n! denotes the factorial of n. Hint: you may use the fact that an infinite sum of complex numbers an converges if and only...
Can I know how to do part(c)? I know how to do
(a)(b).
By (a) and (b), I get this 4 results.
1. ▾.F = 2xz5-2xz+3xz2
2. ▾xF = (2xy) i + (5x2z4-z3) j
-(2yz) k
3. ▾.(▾xF) = 0
4. ▾x(▾f) = 0
Next, i need to calculate part (c).
I want the solution of part(c), so don't give me the result of
part(a) and (b) again,
thanks!
1. (25 marks) (a) Evaluate . F and V. (V x...
need to fix. please have good handwriting
3). since we know that XXE A, X na sa therefore, if aina2 *a. E[az] XE[a] by symmetricity aa~a, A2E[a ] but also aie [a ] and az € [az] ~ Coy reflexivity So, [a. In = [az] iait (az] - and dit [a ] P 02] us lalu these needs to be proved. You can't just [a.] u ç[az] - say them Problem 7.1 Let be an equivalence relation on a set...
We already know the functions defined by y =C+a•f[b(x-d)] with the assumption that b>0. To see what happens when b<0, work parts (a)-(f) in order. (a) Use an even-odd identity to write y = sin(-2x) as a function of 2x. y= (b) How is your answer to part (a) related to y = sin(2x)? O It is the negative of y = sin (2x). olt equals y = sin (2x). (c) Use an even-odd identity to write y = cos(...
We already know the functions defined by y =c+a+f[b(x-d)] with the assumption that b>0. To see what happens when b<0, work parts (a)-(f) in order. (a) Use an even-odd identity to write y = sin (-2x) as a function of 2x. y = (b) How is your answer to part (a) related to y = sin (2x)? O It is the negative of y=sin (2x). It equals y=sin (2x). (c) Use an even-odd identity to write y = cos(-5x) as...
I need help completing the WHOLE problem, parts A, B, C, and D.
I know it is a long problem, would appreciate labelled and clear
steps, thank you.
Kepler's Laws I. A planet revolves around the sun in an elliptical orbit with the sun at one focus. 2. The line joining the sun to a planet sweeps out equal areas in equal times. 3. The square of the period of revolution of a planet is proportional to the cube of...
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...
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