dy (у+1)(х-2)(у-3) dx (х+1)(у-2)(х-3)

Q: IRI- 2. <| sinz|< -e 2

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Q: Second derivatives Find d2y/dx2 . x + y2 = 1

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Q: Secant method

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Q: derivative of 4x² + 8y2 = 36. %3D

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Q: 2 QX = X² x + 2

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Q: ● f sec³(x) dx ● ► f sec¹(x) dx • f sec³(x) dx MTH 32

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Q: rin 2 e2# sec-"(e")dr

A: Solution

Q: Arcsin(x/y) = 4x + 3y %3D

A: Function given is- Arcsinxy=4x+3y We need to determine the second derivative (y'') or d2ydx2 for the…

Q: tanx secx+1 %3D tanx secx-1

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Q: Determine the 2nd derivative. x^2 + 4xy + y^2 = 2

A: Given equation x2+4xy+y2=2

Q: MY A helicopter flies parallel to the ground at an altitude of 1/2 kilometer and at a speed of 2…

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Q: G. (CHAIN RULE) 1. f(x) = (3x² - 2x+4)² 2. y = sin 2x 4 (a² - y²)² 4. g(x)= (3x² + 4x - 5)5 3. 2 =

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Q: 9-メ dx

A: Sum rule of integration-

Q: ) Isinx-sinyls lx-y!

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Q: Reflection: Across Line y = -x YA

A: When a point is reflect across line y=-x then x-coordinate and y-coordinate changes places and also…

Q: 2х -3 -dx. Evaluate(x-2)(x² + 1)

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Q: the altitude (i.e., height) of a triangle is increasing at a rate of 3.5 cm/minute while the area of…

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Q: A particle moves along the curve below . Y = squares root 1+x^3 s As it reaches the point (2,3) ,…

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Q: sinh(3-j5) (3 + j4)4 13-j7 (3 – j5)(2-j7)

A: Given sinh(3-j5)3+j443-j52-j73-j7.  To evaluate the given expression.  The formula for…

Q: homogenous equation 2)dx

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Q: II. DIFFERENTIATION 1. (E- 2x) = A- 2 B.는-2 +2 D.-2 %3! 2x 2x-1 2. 21

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Q: The radius of a right circular cone is increasing at a rate of 6 inches per second and its height is…

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Q: A 500 gallon tank is completely filled with water. Pure water is poured into the tank at a rate of 5…

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Q: sec²x dx V 5 - sec2x

A: Given that the integral  I = ∫sec2x5-sec2xdx let sec2 x = tan2x + 1 I = ∫sec2x5-tan2x+1dxI =…

Q: Second derivatives Find d2y/dx2. 2x2 + y2 = 4

A: To findd2ydx2of 2x2+y2=4

Q: A tank originally contains 100 gal of fresh water. Then water containing Ib of salt per gallon is…

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Q: 7. y = 4 e2x, 4th derivative 8. y = -5 e3x^2, 2nd derivative 9. y = 7 In 7x, 2nd derivative

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Q: feois Pdf find

A: f(x) is the probability density function if the area under the curve is one and f(x)&gt;0

Q: denivative 12t'de tanx

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Q: Derivatives of y = 3x²(x² + 1)³

A: We can find the derivative as below.

Q: en equation using

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Q: =x+6 Line 1: y= 2 Line 2: y=x-1 =-x LI

A: In system A, L1:y=x+6L2:y=-x The graph of the lines are intersect at one point. Hence there is…

Q: general form

A: Maximum Likelihood Estimation   So far, we have discussed estimating the mean and variance of a…

Q: 1/2 dx 1-х4

A: Let 1-x4 = t

Q: sec (2 – 3x) A. – 9sec (2 – 3x)tan (2 – 3x) - 9sec (2 – 3x) tan tan (2 – - C. 9 sec (2 – 3x) tan tan…

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Q: 5. At a certain instant of time, the length of one leg of a right triangle is 10 cm and it is…

A: Rate

Q: Two cars leave from the same position at the same time. One travels due North at 30 mph, while the…

A: Distance travelled by North car A in 1 hour= speed x time=30 mph x 1=30 milesDistance travelled…

Q: differentiation- Can you have an y variable in your answer,

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Q: sec2 x 2. csc2 x = %3D sec2 x-1

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Q: 21 y=-5x Degree: Sign of LC: as x→-0, y→

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Q: continuous

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Q: sec-1(V2+h)-sec-1V2 (ii) ļim h-0

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Q: he altitude (i.e., height) of a triangle is increasing at a rate of 2 cm/minute while the area of…

A: Given Data : Rate of change in the height of triangle=2 cm/minute                       Rate of…

Q: Describe why the statement is incorrect

A: first, we will calculate the integration of the csc x.cot x ∫π/23π/2csc x cot x dx=-csc xπ/23π/2…

Q: km Two cars, one going due east at the rate of 90 and the other going due south at the rate km…

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Q: sec-dx 3 - 3 In sec – + tan- + C | 3

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Q: sec² xdx 1x}/2 \3/2 (1 – 4 tan x

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