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Q: x²-sin²2x 2) lim x-0 x² 4) lim(1+x) cScx x-0

A:

Q: The graph of the function f(x) = 4x° – 48x has one local maximum and one local minimum point. Find…

A: To determine: The local maxima point.

Q: limx-->0 sin3x/ex-1

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Q: Lim secx -co tx メーマ

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Q: lim x---2, x2 - 4/x - 2

A: We have to find the limit: limx→2x2-4x-2 This is 00 indeterminate form of the limit. Rewriting the…

Q: 8ubject find the derivative of the follow tangx

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Q: lim х>1 \x-1 X→1 Inx,

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Q: Lim メーラル sin2x x² 2.

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Q: x-sinx (i) lim x2

A: i) limx->0x-sin xx2

Q: cos x lim X-0 x2-x+3 lim 1-vx-6 x-7 x-7 X+7

A: We have to find out limit

Q: Find the limit

A:

Q: 6x-sin 2x 2x+3sin 4x 15. lim

A: Since you have asked multiple questions in single request. So we will answering only first question.

Q: tan(3x) lim x→0 2x2 + 4x

A:

Q: lim     ln(2x4+8x)-ln(5x3+7) x → ∞

A: Topic:- limits

Q: Use symmetry, first derivative, second derivative, and asymptotes to graph function:y: 2-x

A: The given function is y=x2-12-x ...............(1)

Q: lim- x-0 X

A: Given :limx→05x

Q: e- lim x-3 x2-9 V3x-3 ,x + 3

A:

Q: ABANATUAN CITY B. Compute the derivative function f using the definition of the derivative. Show…

A: Using definition of derivatives.

Q: 4 – x lim X → 4 5- Vx² +9

A: We have to find the limit

Q: Solue for X.

A: Given that a circle and tangent line length and  we find value of x. Here i attached solution of…

Q: lim x---q (1 + 2f (x))

A: To evaluate the limit: limx→ q1+2fx

Q: lim x-Vx2 + x 00++x

A: Here we have to find the value of     limx-->+∞(x-√(x2+x))

Q: lim (log, (x +3x) –-log, (1+16x²))

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Q: limx-0

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Q: 8. Using the second derivative test, find the maximum and minimum points for the function f(x)-x*…

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Q: lim lnxln(x-1) = ? Use L'Hospital's Rule

A: Given limit:

Q: Evaluate the limit.

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Q: lim (lnx/x1/2 - 1/x)  ? x-->infinity

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Q: (sin(2x)+7x2-2x lim x*+2x3+x2

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Q: tan 2x lim 4.x4

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Q: lim メ→02-V4+x Calculate

A: We have to find the limit of the given function.

Q: Qs, find Thi domain of He function

A: Given the given function is fx=1-x. Domain→it is the set of input values at which the function is…

Q: 3) lim Lnx .tanx x-0+

A: Use lim sinx/x and L'Hospital law .

Q: limx→∞ x - 3 x + 1 2

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Q: limx→−∞ xe^x

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Q: ) Lim Ji-x³ メ→1 TI-X° 3 2

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Q: 2-limyo(x.secx.cscx)

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Q: lim lnxln(x-1)=? Use L'Hospital's Rule

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Q: 3 lim tan³ 2x x→0

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Q: x-sin x b) lim x3

A: For the given    is calculated using expansion of sin x as shown  below

Q: Inx lim X- 00

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Q: cosx lim

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Q: function with form y = ax

A: Given,  A power function y=axp passes through the points 3,781 and 6,71296. The equation of power…

Q: Example: Evaluate (x+3)dydx.

A: Given that a double integration find value of this . We know that integration of xn is.…

Q: lim %3D X2 -マメ

A: The solution for the above question is as shown below.

Q: 3) lim Lnx.tanx

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Q: sin(2x) – 2x + lim x5

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Q: A. Arcsec x - 25- xdx xdx B. 글x Arcsec x-를- В. C. * Arcsec x + 25- Vx -1 xdx xdx D. 글x + 글- Arcsec x

A: Given

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.