Differentiate the following with respect

Q: Use the Mean Value Theorem to establish e > 1+ x, x > 0. Answer:

A:

Q: he Linear Approximation to estimate Af for f(x) = when a = 2 and Ax = 5+x2 Ciuo Hooim

A: Here we have to use linear approximation rule.

Q: d.x

A:

Q: Xely

A:

Q: Compute P(0), and find the exact values of the six circular functions given that 0 = – 135°.

A: Hey, since there are multiple questions posted, we will answer first question. If you want any…

Q: Determine the value at x =

A: Given,              y'=e-y2x-5, x=2.4and initial value of y(0)=2.

Q: e2t dt dr 2

A: According to Leibniz rule(differentiation under the sign of integration):

Q: Find all relative extreme ofthe following fi:

A:

Q: f(x)=210, where is it continuous?

A: Given: fx=210 We know that graph of given function is horizontal line for every value of x

Q: (- 0,a) is measurable.

A: Note that, every interval is measurable.

Q: Find fx for f(x, y) = In(x – y).

A: Given that fx,y=lnx-y To find fxx It can be found by fxx=∂2f∂x2     =∂∂x∂f∂x

Q: Find fry for f(x, y) = In(x – y).

A:

Q: Find a value of x such that the following relation holds true. dt dt X =

A:

Q: Compute ſ F · dr, where . dr,

A: Given,                F→(x, y, z)=8y3+1, 8z+1, 4 and C is parametrized by r→(t)=t3, 2, t2 for 0≤t≤1.

Q: Is it possible to have it a little more detailed?

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Q: Integrate the following: 11X lle dx

A:

Q: Evaluate: ²₁¹ (x² - y²) ²1 x+y du du dt

A:

Q: Show that if f (x, y, z) = 0 then = -1.

A:

Q: Find the values of a and b that make f continuous everywhere.

A:

Q: Use meau value theorem ex > 1+x for

A: The Mean Value Theorem states that if a function f   is  continuous   on   the closed interval [a,b]…

Q: Calculate the rangefor the following variables, assuming they are continuous. 1,7,7,10,8,8,6,16

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Q: Iculate the autocorrelation of x, = ej™n/2 + ej™n/3_ ||

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Q: Verify the statement is incorrect by giving a counterexample. X is greater than and equal to 5

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Q: 13. z = Vy – x, (1, 2, 1) %3D

A:

Q: - Jx*Vi+x*dx

A: Solve the integration by substitution method.

Q: where is the res

A: We can find rest parts .

Q: =X C R

A:

Q: Differentiate.

A: The given function is y=xtanh-1x.

Q: (2 + j)?

A:

Q: Differentiate the given function glu)- In (u+ Vuzti)

A: Differentiate using basic laws

Q: Evaluate using ALgebraic substitution y dy

A: Given  y3dy / (4-y2)3/2 We have to integrate this

Q: jxe* dx.

A:

Q: Evaluate the following indefinite anti-differentiation   ∫ 5xdx

A: ∫5xdx=5∫xdx=5×x22+C=5x22+C

Q: (- 00 ,a) is measurable.

A: Given a statement

Q: Find dt

A: We have to slove derivative

Q: ). Explain how we get the Cylinder by equivalent relation.

A: Please check the next step for details

Q: Calculate M6 for f(x) = 5 · In(æ³) over [1, 2].

A: Given:   f(x)=5.ln(x3) over [1,3]

Q: Is defined for some value of s?

A:

Q: EER(F}}

A: Introduction - F-test of H0:β1=0consider the hypothesis test H0:β1=0Hα:β1≠0Note that Yi^=b0+b1Xiand…

Q: Find the value of c such that

A: Given∑n=0∞enc=7

Q: Differentiate y = 52" with respect to x.

A: y=52x

Q: Consider z as function of the variables x and y, it is defined by :

A:

Q: – one function from X into

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Q: ß increases as µ approaches Howhen H, is false True False

A: Note: Hi, thank you for the question. As per our company guideline we are supposed to answer only…

Q: Evaluate the following: frsin 3x dx

A:

Q: exists depends on as long as tť? <

A:

Q: (- 0 ,a) is measurable .

A: Given a statement

Q: at is the an

A: The given power series is ∑n=1∞(2n-1)nn3=∑n=1∞an then an=(2n-1)nn3

Q: Suppose that x = x(t) and y = y(t) are both functions of t. If 22 + y = 20, and -1 when x = 2 and y…

A: x2 + y2 = 20 Differentiate with respect to t 2x dx/dt + 2y dy/dt = 0 In this equation we put x = 2,…

Q: followi 30 ) of E

A: Here use basic definitions of confidence interval interpretation

Statements and Logic

Logic is the analysis of general patterns of thoughts without regard to any specific sense of context.