d {e® + e=®} dx Find

Q: 1. e2x cos 3x dx

A: ∫e2xcos3xdx

Q: dx from a = 0 to b = 1 et + e-

A: Integrals in some cases can be simplified to standard integrals with relevant substitution. For…

Q: 2) dx Ve -1 a) 2 vezr - 1 In (e – 1), c) arctan (e), d) sec-le

A: We need to solve the integral

Q: S cos(2x)e2* dx (recurring)

A:

Q: 1. (e)dydx

A: Now we will solve the integral using substitution form.

Q: 1-) dx dx n above is separable.

A:

Q: e (a) S sin* x dx

A: Apply reduction formula:∫sinnx dx = n-1n∫sinn-2(x)dx - cosx. sinn-1(x)nwith n=4∫sin4x dx =…

Q: Ɔ) = 1, the solu %D dy + 4 + 4 dx

A:

Q: solve D.E. by using homo. xsin-- ycos-) dx + xcos-dy = o

A: put y=vx dydx=v+xdvdx differential form  v+xdvdx=vxcosv-xsinvxcosv take x common and split the…

Q: (5an 20 elan 20 sec²2 Bd ß 1. e?x +2e* dx e* +1 2.

A:

Q: (글) 2sinh -dx = Select one: O a. co cosh O b. (글) sech tanh d. csch

A: Properties used, a) Sinh (-x)= Sinh x b) Cosh (-x)= Cosh x c) ∫Sinh x dx= Cosh x +c

Q: S cos(2x)e2x dx

A: We need to evaluate: ∫cos(2x)e2xdx

Q: 3.fe²x cos 3x dx

A: The given integral is ∫e2xcos 3xdx Integrate by parts  where first function is e2x and second…

Q: dy/dx= 4 cos 4x

A:

Q: e*dx 19) J+ ex + e2x

A: See the details solution in below

Q: (In x)² dx, .3 te ato u a ? and dy

A: Integratipn by parts problem

Q: *)CSフJつ dx 1/2 ウキ

A: Given integration is : ∫121sin-1xx3dx  To find the value of integration.

Q: dy Find dx if y = cos e*

A:

Q: I= ( cos(In(x)) dx 13- I =

A: GIven that: I=∫cos(ln(x))xdx

Q: eYdx+ costx dy co

A: We have the given equation as   e-ydx+cos2xdy=0   We have to solve this differential equation

Q: Evaluate each definite integral.

A: To evaluate the given integral. a. ∫01e-xdx Solution: ∫01e-xdx=-e-x01=-e1+e-0=-e+1=1-e Therefore,…

Q: 1. Use a substitution to find (6a2 + 2)e*+# dx showing working.

A:

Q: S Si dydx %3D 1-r

A: To evaluate the given double integral.

Q: 5) [ e sin e dx

A: Topic = Integration   As per guidelines , At  a time only one question can be answered.

Q: 4 dy 5. х dx + бу %3D 3хуз 3xy

A:

Q: O cos 4x + (Dx + E) C) cos 4x + (Dx+ Am Cm 2:

A:

Q: 6 e + ex e dx et - 1

A: You have posted multiple questions.As per our policies , solving first question. Please ask the…

Q: i. S(e** cos(2x)) dx

A:

Q: Find 3 for 2 = In (xº dx Provide your answer below: +y¹).

A:

Q: ion corresponding t + bx) e³× is given by en (a - b) is

A:

Q: Approximate dx , using the open Newton-Cotes formula 4h Iscx)dx=125(x,)-S(x, )+2f(x,)]. 3

A:

Q: e cos (2x) dx

A: The given integral ∫e-xcos2xdx can be evaluated as, Let,  I=∫e-xcos2xdx By applying integration by…

Q: хуз dx + e** ,3 dy = 0.

A:

Q: dx dx + e dr OI= +0 dx + 16

A:

Q: | (3e* + 1)? e* dx

A: Given integral, ∫3ex+12ex dx

Q: [5an28 elan 20 sec 2 Bdß 1. e²x +2e* - dx e* +1 2.

A:

Q: e* sec (e* +1)dx tanle* +1

A: We need to evaluate ∫ex sec2(ex+1) dxtan(ex+1)                              (1) Let tan(ex+1) = t On…

Q: 1 S (4x4 – e3* + cos(2x) – + 5* ) dx - x-1

A: First you need to go through the formula of calculus. Specially go through the details of the…

Q: b) ſ cos (Inx)dx=?

A:

Q: I- dx et Р5+ 4e»

A: Explanation of the answer is as follows

Q: Differentiate

A: Derivative of a function is the rate of change of the function. It gives the slope of the function…

Q: a) I= [In(l+x)dx

A: We have to find out the integral

Q: X cos (3x) dx,

A:

Q: dy = 4 cos 4x dx

A: The given differential equation is dydx=4cos4x. We can solve this differential equation using…

Q: S cos(2x)e2× dx

A:

Q: (e* –1) -dx (e +1) vel

A: The given integral is ∫ex−1ex+1dx. The formulas for indefinite integral are ∫1xdx=lnx+c and…

Q: Ns dy dx

A:

Q: (1+e*)" dx (d) s (1+e*)2

A: topic - definite integral note : as per bartleby guidelines, we are supposed to answer only first…

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.