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4. Pakistan's population was 185 million in 2010 and has been growing by 2.2% per year....
1/A/Consider the following.:f(x) = x2 − 4x − 1 Complete the table. (Round your answers to four decimal places.) x 0.9...
1/A/Consider the following.:f(x) = x2 − 4x − 1
Complete the table. (Round your answers to four decimal
places.)
x
0.9
0.99
0.999
1
1.001
1.01
1.1
f(x)
?
Use the result to estimate the limit. Use a graphing utility to
graph the function to confirm your result. (Round your answer to
four decimal places. If an answer does not exist, enter DNE.)
lim x→1 (x2 − 4x − 1) = ?
Can you please explain in clear details,step by...
y 4 3 2 O 1 -4 -2 - 1 1 2 3 4. D 6...
y 4 3 2 O 1 -4 -2 - 1 1 2 3 4. D 6 7 8 9 -1 . lim f() lim f (x) (t) lim f (x) (a) +-3 (g) +0 lim f (x) (b) +-3+ (h) 1+0+ lim f (1) limf (1) (c) 17-3 (i) 2-0 lim f (x) (d) () 1-2- limf () lim f (x) (e) 16-27 (k) 1+2+ lim f (x) (1) 2+2 lim f(x) (m) +4- lim f (0) lim f(x) (s)...
2. Consider the following function represented by the given graph: a) Find each limit: (Explain) lim...
2. Consider the following function represented by the given graph: a) Find each limit: (Explain) lim f(x) limf(x) lim f(x) Page 1 of 1
Real analysis 10 11 12 13 please (r 2 4.1 Limit of Function 129 se f: E → R, p is a limit point of E, and li...
Real analysis
10 11 12 13 please
(r 2 4.1 Limit of Function 129 se f: E → R, p is a limit point of E, and limf(x)-L. Prove that lim)ILI. h If, in addition, )o for all x E E, prove that lim b. Prove that lim (f(x))"-L" for each n E N. ethe limit theorems, examples, and previous exercises to find each of the following limits. State which theo- rems, examples, or exercises are used in each case....
UU. LIUC JUULIULIS. 1) Find the equation of the tangent plane to the graph z =...
UU. LIUC JUULIULIS. 1) Find the equation of the tangent plane to the graph z = 2x2 + 2xy + y2 + 1 at the point P(-1, -3, 18). 2) Find all critical value(s) and classify as maxima/minima/saddle points/none. F(x,y) = 2x + 4y - x2 - y2 - 3 3) Find the directional derivative of z = xy +x in the direction of v= <3,-4> at the point Q(1,4). Also find the direction of maximum increase at this point....
7) Sketch a graph of a function that has the following properties: lig, f(x)--2 linn,f(x) = 2 f(3)-1 lino f(x) = 1...
7) Sketch a graph of a function that has the following properties: lig, f(x)--2 linn,f(x) = 2 f(3)-1 lino f(x) = 1 /(0)--1 x-3 8) Use a table of values to estimate the limit. Include in your table all of the values of t that you use and the results, but feel free to use a calculator for the arithmetic. Make sure to state your conclusion. a) lim 5-1 t t→0 b) lim
7) Sketch a graph of a function...
Thank you. - Part 1: Limit of a difference quotient Suppose f(x) = – 5. Evaluate...
Thank you.
- Part 1: Limit of a difference quotient Suppose f(x) = – 5. Evaluate the limit by using algebra to simplify the difference quotient (in first answer box) and then evaluating the limit (in the second answer box). X - 2 (f(5 + h) – f(5) lim h0 Him ( 15 + ) - 109 ) = lim ( = lim h0 | Part 2: Interpreting the limit of a difference quotient - Part 1: The derivative at...
1. If a particle moves according to a law of motion S(t)=12-6-7, t 20 Where t...
1. If a particle moves according to a law of motion S(t)=12-6-7, t 20 Where t is measured in seconds and sin meters, (a) Find the velocity of the particle in terms of t. (b) Find the velocity and the speed at time t=1. (c) When is the particle at rest? (d) When is the particle moving to the right and when is it moving to the left? (e) Find the acceleration of the particle at t. (10pts) 2. Evaluate...
Analysis: Give two examples where if fn does not converge to f uniformly on E, but does converge ...
Analysis:
Give two examples where if fn does not converge to f uniformly
on E, but does converge to f pointwise on E, then the following two
theorems do not hold. Write clearly and explain and proof your
claims.
711 Theorem Suppose fn→f uniformly on a set E in a metric space. Let x be a limit point of E, and suppose that (15) Then (A,) converges, and (16) lim f()im A In other words, the conclusion is that lim...
2. Sketch the graph of the following functions and find the values of x for which lim f(x) does not exist. b)/(x) = 1, x = 0 f(x)- 5, x=3 c) x2 x>1 2x, x> 3 d) f(x)-v e) (x)- [2x 1- sin x D...
2. Sketch the graph of the following functions and find the values of x for which lim f(x) does not exist. b)/(x) = 1, x = 0 f(x)- 5, x=3 c) x2 x>1 2x, x> 3 d) f(x)-v e) (x)- [2x 1- sin x Discuss the continuity of the functions given in problem #2 above. Also, determine (using the limit concept) if the discontinuities of these functions are removable or nonremovable 3. Find the value of the constant k (using...
1/A/Consider the following.:f(x) = x2 − 4x − 1
Complete the table. (Round your answers to four decimal
places.)
x
0.9
0.99
0.999
1
1.001
1.01
1.1
f(x)
?
Use the result to estimate the limit. Use a graphing utility to
graph the function to confirm your result. (Round your answer to
four decimal places. If an answer does not exist, enter DNE.)
lim x→1 (x2 − 4x − 1) = ?
Can you please explain in clear details,step by...
y 4 3 2 O 1 -4 -2 - 1 1 2 3 4. D 6 7 8 9 -1 . lim f() lim f (x) (t) lim f (x) (a) +-3 (g) +0 lim f (x) (b) +-3+ (h) 1+0+ lim f (1) limf (1) (c) 17-3 (i) 2-0 lim f (x) (d) () 1-2- limf () lim f (x) (e) 16-27 (k) 1+2+ lim f (x) (1) 2+2 lim f(x) (m) +4- lim f (0) lim f(x) (s)...
2. Consider the following function represented by the given graph: a) Find each limit: (Explain) lim f(x) limf(x) lim f(x) Page 1 of 1
Real analysis
10 11 12 13 please
(r 2 4.1 Limit of Function 129 se f: E → R, p is a limit point of E, and limf(x)-L. Prove that lim)ILI. h If, in addition, )o for all x E E, prove that lim b. Prove that lim (f(x))"-L" for each n E N. ethe limit theorems, examples, and previous exercises to find each of the following limits. State which theo- rems, examples, or exercises are used in each case....
UU. LIUC JUULIULIS. 1) Find the equation of the tangent plane to the graph z = 2x2 + 2xy + y2 + 1 at the point P(-1, -3, 18). 2) Find all critical value(s) and classify as maxima/minima/saddle points/none. F(x,y) = 2x + 4y - x2 - y2 - 3 3) Find the directional derivative of z = xy +x in the direction of v= <3,-4> at the point Q(1,4). Also find the direction of maximum increase at this point....
7) Sketch a graph of a function that has the following properties: lig, f(x)--2 linn,f(x) = 2 f(3)-1 lino f(x) = 1 /(0)--1 x-3 8) Use a table of values to estimate the limit. Include in your table all of the values of t that you use and the results, but feel free to use a calculator for the arithmetic. Make sure to state your conclusion. a) lim 5-1 t t→0 b) lim
7) Sketch a graph of a function...
Thank you.
- Part 1: Limit of a difference quotient Suppose f(x) = – 5. Evaluate the limit by using algebra to simplify the difference quotient (in first answer box) and then evaluating the limit (in the second answer box). X - 2 (f(5 + h) – f(5) lim h0 Him ( 15 + ) - 109 ) = lim ( = lim h0 | Part 2: Interpreting the limit of a difference quotient - Part 1: The derivative at...
1. If a particle moves according to a law of motion S(t)=12-6-7, t 20 Where t is measured in seconds and sin meters, (a) Find the velocity of the particle in terms of t. (b) Find the velocity and the speed at time t=1. (c) When is the particle at rest? (d) When is the particle moving to the right and when is it moving to the left? (e) Find the acceleration of the particle at t. (10pts) 2. Evaluate...
Analysis:
Give two examples where if fn does not converge to f uniformly
on E, but does converge to f pointwise on E, then the following two
theorems do not hold. Write clearly and explain and proof your
claims.
711 Theorem Suppose fn→f uniformly on a set E in a metric space. Let x be a limit point of E, and suppose that (15) Then (A,) converges, and (16) lim f()im A In other words, the conclusion is that lim...
2. Sketch the graph of the following functions and find the values of x for which lim f(x) does not exist. b)/(x) = 1, x = 0 f(x)- 5, x=3 c) x2 x>1 2x, x> 3 d) f(x)-v e) (x)- [2x 1- sin x Discuss the continuity of the functions given in problem #2 above. Also, determine (using the limit concept) if the discontinuities of these functions are removable or nonremovable 3. Find the value of the constant k (using...
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