dy is let y = (sin æ)*an 7 then dx

Q: dy If y = sin='(cos x) then dx ||

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Q: d(a*) Suppose a E R, where a>0, a± 1 What is dx

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Q: The dv of sin-lx dx is dx. A) True B) False

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Q: dy E\ If y = sinx + sinx + Vsinx + … +o. find dx ...

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Q: dy If dx = COS s 2x, then what is y?

A: The derivative is given by dydx = cos2x                         ........(1)

Q: F ind So S. eu dy dx.

A: Use the concept of reversing the order of integration. While integrating with respect to one…

Q: dy Find if cos(xy) = x2 + y?. Show your work. dx

A: Differentiate wrt x

Q: Use an appropriate technique to evaluate the following: 1 dx dy (1+ x² + y²)²

A:

Q: Sin JxCosx dx =? (e() b) fx'e dx=?

A: “Since you have asked multiple question, we will solve the first question for you. If youwant any…

Q: dy If y = arctan(er), dx

A: NOTE: Refresh your page if you can't see any equations. . the given equation is  take derivative

Q: dy is : If x- y 0, then %3D dx

A: Derivatives can be defined as rate of change of function with respect to an independent variable. It…

Q: Let -1 y = tan' 3x2 – 1 dy Then dx

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Q: dy/dx: if x=tan(x+y)

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Q: 5. Evaluate sin y - dy dx y

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Q: If y? In(x) = 5, find dy/dx. dy dx

A: This question is based on differentiation with respect to x.

Q: dy If y= sin(sin x), then dx o cos x cos(sin x) o cos(sin x) O cos 3x cos-(sin x)

A: Solve the following

Q: Suppose d a e R, where a > 0, a ± 1, what is (a*]? dx

A: Given,            Supose a ∈ R, where a>0, a≠1.To find : ddxax

Q: (In x)² dx, .3 te ato u a ? and dy

A: Integratipn by parts problem

Q: dy 5. If y = e+1 sin(1 – a2), then Find dx

A: We need to find the derivative of y=e3x+1sin1-x2 We will use the product rule to find the derivative…

Q: d Suppose a E R, where a > 0, a ± 1, what is- - [a*]? dx

A: We need to find ddxaxwhere a>0,a≠1

Q: dy Find for y = In(sin e" )+evs-2. dx Do not simplify your answer.

A: Given : a) y = x3 tan-1x5 b) y = lnsin ex + e5x3 - 2x   To find : Derivative of the given…

Q: Given tanh(x)+ tanh ¯' (y) = 1, show that, 1- y? 1 – x² dy dx

A: Formula,ddxtanh-1x=11-x2Note- Since multiple questions are asked, I am answering the first question…

Q: dy let y = cos(In(cos(x))), then is dx

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Q: dy is equal to- dx If y = !, then the value of +3 V1 +y* V1+x

A: Introduction :

Q: dy If y = tan-'(cos x), then- dx II

A: Given : y = tan-1cosx

Q: dy Find dx for y = (1+ æ)* || Ans=

A: Here we can find the derivative as below.

Q: Let y = ln u and u = cos x what is the value of 9 if x = 4 dx

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Q: dy If = tan x, then y = %3D dx

A: We have  dydx=tanxdy=tanxdx  Now we will integrate both side to get Y Let  I=∫tanxdx=∫sinxcosxdx

Q: dy Find for y = cosx(1 + cscx) dx %3D

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Q: Suppose a E R, where a > 0, a # 1, what is[a"]? dx a" In(a) © xa²-1

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Q: Let y=e" +b(x+1)'. When x = 0, suppose that dx - 0 and -0. dx Find the possible values of a and b.

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Q: 7 Let y Find values for A and B so that dy dx A where A B = || ||

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Q: dy Find dx' given In y = e" sin x

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Q: Let y = √x . Then dx is:

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Q: d Suppose a E R, where a > 0, a + 1, what is [a*]? dx

A: We have to find derivative of ax

Q: dy Given y= 5e3X + sin x, -is dx

A: differentiate y with respect to x  with the help of differentiation properties we will solve the…

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

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Q: Evaluate f sin'y cosy dy. 2

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Q: 1 dx is finite -1 X Select one: True False

A: True

Q: dy Evaluate dx Given: x =

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Q: Find de when y = In(1+ 5/æ) dx

A: The objective is to find derivative.

Q: dy is: If y = tan(47x²) then dx

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Q: dy If y= tan (cot (In (x))) + sec(e*) then dx II

A: Given : y=tan (cot (In (x))) + sec ex   To find : dy/dx ?

Q: d Suppose a E R, where a > 0, a ± 1, what is[a*]? dx

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Q: dy Find if y = In|9 + x|. dx

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Q: Use an appropriate technique to evaluate the following: 1 dx dy (1+x² + y²)²

A:

Q: find dy/dx,sinx=ysin(x+b)

A: Given,

Q: dy 7. dx = cos(x + y), when x = 0,y == 4

A: Differential equations, with substitution method and separation of variables

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.