sheck 41. (a) f(3) (8) S (4)

Q: The Great Recession of 2007–2009 is largely attributed to the real estate crisis beginning in 2006,…

A:

Q: For 31

A: From the given diagram the points of the graph of y= f(x) are (–1,–2),(0,1) and (2,–1). Given…

Q: 3x-4 if-3 SXS4 If f(x) = find: (a) f(0), (b) f(1), (c) f(4), and (d) f(5). x -4 if 4<xs 5

A:

Q: Determine ¹{F}. s²F(s)-sF(s)-30F(s) = 2s²2² +8 2 S + 4s

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Q: ,6 .6 If f(x)dx=10 and| f{x)dx=3, then | f(4 – x)dx=? -2

A:

Q: The profit from producing n rocking chairs per year is given by the function P(n) = – 105n² + 1365n…

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Q: 3 (x² + y²) 20 < x < 30, 20 <y< 30 f(x, y) = 380000 otherwise

A: From the given information, the joint density function for X and Y is, Consider,

Q: Determine £(F) s -7s+11 F(s)= (s+ 1 (s +6)

A: Given that  F(s)=2s2-7s+11s+12(s+6)

Q: Determine L '{F}. - 1 2. 3s + 4s + 2 F(s) = %3D (s+ 1) (s + 2)

A:

Q: f'(x) = 0 at А. х3-1 В. х3-1,7 С. х3-6, -1 D. х%3-9,-1,7

A: We are given the following graph.

Q: C f(x) - I+/7-0x e fa) = 7 3. 2X -7 CK)にF--3

A: domain:- all the value of x for which y is well defined. Range:- all the value of y for the domain…

Q: Determine £ {F}. -26s-20 F(s) = %3D (s+ 1)2(s + 6)

A: Inverse laplace transformation of -s2-26s-20s+12s+6

Q: 2s – 3 F(s) = + 2s+10

A: Here the given function is F(s)=2s-3s2+2s+10. We have to find the inverse Laplace transform of this…

Q: Determine L{F}. 3 8s° - 24s - 9s + 36 2 F(s) = %3D 3 s°(s – 4) (s-4)

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Q: (vii) f(t) = 4sin3t (viii) f(t) = 3cos2t

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Q: – F() = {{ - 1 t<4 f (t) lt – 1 t2 4

A:

Q: -1. f(-8) – 4 g(4) = 8- y = 9(x) -8 -6 -4 6. -6- y= f(x) 6.

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Q: Determine £'{F}. 45 +8 s*F(s) + 5sF(s) – 6F(s) = s* + 3s

A:

Q: 5 1. If g(2) = 59 and , g'(x)dx = 25, what is g(5)?

A: Given that, If g2=59 and ∫25g'xdx=25. Calculate the value g5.

Q: 6. 9. 6, If f(x) dx = 31 and g(x) dx = 18, find [4f(x) + 5g(x)] dx.

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Q: 4. s=+- 5. y= X+1 2 x+ 1 6. f( x)=. 1- 2 x 2 7. y=2 x + 3 x'

A:

Q: (a) F(s) = 2s (s¹ +24s² +144)

A: Since you have asked multiple questions here, we will solve the first question for you. To get the…

Q: What do you have to set x equal to get the forward difference?

A:

Q: 12 + 2s – 5s2 s4 A. f(t) = 12t3 + 2t2 - 5t C. f(t) = 2t3 + t2-5t B. f(t) = 2t* + t3 - 5t2 D. f(t) =…

A: We have to find the Laplace transform of 12+2s-5s2s4

Q: Consider the following. P = −0.1s3 + 6s2 + 400 Find the amount s of advertising (in thousands of…

A: P = −0.1s3 + 6s2 + 400

Q: Determine £(F}. F). 21 4s-18s +6 F(s) = %3D s(s-5)(s-6)

A:

Q: 7 – VF+2 (8x– In(x))(x+ – 3) | 4. Find f '(x) if f(x) = You do not have to simplify your final…

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Q: 8. 8. If f(x) dx = 39 and g(x) dx = 14, find [4f(x) + 5g(x)] dx.

A:

Q: -8 2. If [g(x)dx =-4 and [g(x)dx =6 ,what is [g(x)dx ? 2 -8 А. 10 В. 2 С. —2 D. -10

A: Calculate the integral

Q: Suppose 2<f'(x) < 4, for -1 sxs1. Then f(1)- f(-1) is between A) 4 and 8, B) 8 and 16. C) 0 and 4.…

A: Given  2≤f'(x)≤4 for -1≤x≤1Then We know thatf(1)-f(-1)2=f'(1) (by definition of derivative)We know…

Q: 2. (5 pts.) If f(x) = xºex, find f'(x) and f'(1).

A:

Q: 1) f) 6 at x = 2 3.

A: we  have to find the function value

Q: This is a differential equations problem.

A:

Q: 8 3) If f(x)= 2 (x-1)*, then f (2) (1) = Σ k=0 a) b) 2 c) 4 d1

A:

Q: Determine L'{F}. - 1 8s F(s) = ° - 10s -3s +6 %3D 3 s (s-2)

A:

Q: 8. f(x, y) = (x³ + (y/2))²/3 10. f(x, y) = x/(x² + y²)

A:

Q: The profit from producing n rocking chairs per year is given by the function P(n) = –105n² + 1365n –…

A:

Q: f(x)=2/5- x +2 Ay 10– 8- 6- 4- 2- 8 10 12 14 -4 -2 -2- 2 4 -4- -6-

A: SINCE YOU HAVE ASKED MULTIPLE QUESTIONS IN SINGLE REQUEST, WE WILL BE ANSWERING ONLY THE FIRST…

Q: 5х + 4, x < 0 f(x) 5x + 8, х2о (а) f(-1) (b) f(0)

A: In this question we will use basic of algebra i.e finding vale of function at a point. we will…

Q: s+1 F(s) : s²+4s+8

A:

Q: (4) 7. Given f(x)dx = 3 and f(x) dx = -8, find 4.

A:

Q: adium, there are three lines for arriving customers, each staffed by a single worker. The arrival…

A: Given: Number of people arrive =140/minute It is known that CV=Standard deviationMean×100

Q: n-m-n (n→m) T T F F 티-| -| | L

A: Truth table

Q: If f(z) = VE - 3 find: f'(z) = f'(3) =

A: Using Quotient Rule of Derivatives.

Q: More and more businesses and homeowners are installing solar panels on their roofs to draw energy…

A: First calculate the value of t in 2003 and 2005 with reference to 2000 than put that t in s(t)

Q: y = f'(x) 3. 2 14 -4 -3 -1 1 2 3 4 5 (3, –0.5) -14 (1, –0.5) -2 (4, –2) -3. (5, –3) -4

A:

Q: -7/2<r<T/2 1) f(x)={ T/2<x<37/2

A: As per guidelines, we will solve first question. 1. Given  fx=1     -π2&lt;x&lt;π20…

Q: 3 f(x) = x³ + 2 right left [-1,1] n = 2 9=1 & middle hand rule b =

A: find out the left, right and mid riemann sum.

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.