Solve the followng Integrads 30 tan vr to

Q: Use the Fundamental Theorem of Calculus, Part I, to evaluate d de -dt

A: We have to find

Q: Evaluate the definite integral. '3 (ti + vtj + 6tk) dt

A:

Q: Use the substitution x = 4 tan(0) to evaluate the indefinite integral 17dx x2 Vx2 + 16 + C

A:

Q: Assuming Cov(X, u) = 0 allows us to equate Exû to zero. True or False? Explain.

A: Solution

Q: Evaluate the integral. 11 sec 40 tan ²0 do 11 sec 40 tan ²0 d0 =

A:

Q: Evaluate the integral, 12 sec(4t) dt 2+3 tan (4t) dt = 2+3 tan (4t)

A:

Q: Evaluate the definite integral.

A:

Q: Solve S 3x? e on 1x by using integration by parts

A: Given ∫3x3e3xdx solve integral using integration by parts

Q: sec²(x) √2-3tan (x) dx

A:

Q: tan 44.1°

A:

Q: Identify the integrand in the given definite integral. ∫05 5t2  dt

A: The given definite integral is,

Q: Evaluate the integral. 10 sec 2(5t) dt J7+2 tan (5t)

A: We have to integrate the  I=∫10 sec2(5t)7+2tan(5t)dt

Q: Graph the integrand and use geometry to evaluate the integral. V36-x2 đx O 36 O 36 O 18

A: We will solve the problem

Q: Find the L{3sin4x} 1 show all the derivation using integration by parts

A:

Q: The value of the triple integral 0. 0. is

A: Evaluate:

Q: Evaluate the integral. "T/3 8 sec 0 tan 8 de IT/4

A:

Q: Use the substitution æ = 6 tan(0) to evaluate the indefinite integral 23dx x2 Va2 + 36

A:

Q: The integral ∫0π tetdt depends on t   True or False?

A: Given,

Q: Find the integral ∫(sec2ti+lntj)dt.

A:

Q: Use the substitution æ = 2 tan(0) to evaluate the indefinite integral 4dx V + 4

A: NOTE: Refresh your page if you can't see any equations. . ...............(1) substitute…

Q: Graph the integrand and use geometry to evaluate the integral. 6 2) s V36 - x2 dx -6

A:

Q: Make a substitution to express the integrand as a rational function and then evaluate the integral:…

A: ∫1xx-1dx apply u- substitution method  let u=x-1u2+1=xdu= 12x-1· 1 dxdu=12x-1dxdx=2x-1

Q: Use the substitution a = 7 tan(0) to evaluate the indefinite integral 85dx 49 +C

A: We have to find

Q: calculate the integral.

A:

Q: Evaluate the integral 9t tan (1) dt

A:

Q: Evdluate the following integral, S Sin3xcosxdx

A: Use the method of substitution and solve the integration.

Q: Solve the DE'S ;- with NoA-hamogeneust

A:

Q: Find the area of the following lines using integration.

A: This equation should be simplified to proceed, we will use polar coordinates to transform this curve…

Q: Evaluate the definite integral. ∫0 π  Sec2 (t/4) dt

A: Given: ∫0πsec2t4dt

Q: Evaluate the integral. 4 | VE(6 + 2t) dt

A: use distributive property on function and integrate it.

Q: Graph the integrand and use integral. geometry to evaluate the 3 28) 7x dx

A: Given the integral,

Q: Graph the integrand and use areas to evaluate the integral. 7) V49 - x2 dx -7

A: Given:   Compare the above equations, Therefore, the above equation is the equation of the circle…

Q: Graph the integrand and use areas to evaluate the integral. V 25 – x² dx - 5

A: Given,          ∫-5525-x2dx

Q: Solve the following integra 4dx sec xesin x

A:

Q: evaluate using the integral 34. tanx sec x dx II Expand

A:

Q: Find da Vt dt 1+ t2

A: Using the leibnitz test for single variable to solve the differentiation of integration problem.…

Q: Evaluate the integral. 4 sec2(2t) dt 3+2 tan (2t) 2 4 sec (2t) dt%3D 3+ 2 tan (2t)

A: See the details solution in below

Q: state what method applies and how one applies it, but do not evaluate the integral:

A:

Q: sec 3B tan 3BdВ

A:

Q: Evaluate the integral. T/24 2. sec-6x dx 6+ tan 6x

A:

Q: In (xle)secx (2- sec²x) ha sec(3A – x) Ju"du? What should be the value of A for dr to be integrable…

A: Note -  Acc. to Bartleby guidelines, we are supposed to do only one question . If you want more to…

Q: Simplify the integrand by distributing u−5 to each term.

A:

Q: Evaluate the integral. tan(10 x) sec*(10 x) dx +C

A:

Q: Evaluate the integral. 4 sec 40 tan 20 d0 4 sec 40 tan 20 d0 =

A: We have to find the integral

Q: Solve the integral equaher by eliminating the Inkegral = -3+) (3t -3ty(t) dt. = -3 for when ansusemg…

A: Differentiating both sides of equations. Differentiating integral using leibniz's rule.

Q: following integral | 8/sec20-1 d0

A: 9) The integral ∫-π4π48sec2θ-1dθ can be evaluated as, ∫-π4π48sec2θ-1dθ=∫-π4π48tan2θdθ…

Q: Evaluate the integral. • T/4 sec*0 tan40 de

A: Given :

Q: Use the substitution x = 5 sec t to evaluate the integral / dx xVx2-25

A:

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.