14. Find mzUTV and M2UVZ. Selecti 75° (16x + 10)° Z V (7x-11)° T

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A: The given integral is ∫x3+253x2dx ∫x3+253x2dx=3∫x3+25x2dx=3∫x3+25x2dx substitute u=x3+2…

Q: 10. Given: CH bisects ZDHG , mGF = (2x + 6) , and mDC = (7x – 1)'. E H C G F

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Q: X 40 50 Y 30 Z

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Q: Review IP A=(5,2),B=(1oj 2) Find CAB @3lepe.fAB HidPair AB

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A: In the equation it is asked to solve the differential equation given: (D2+3D+2)y=e-xx

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A: NOTE: Refresh your page if you can't see any equations. . take Laplace use the Laplace rule

Q: Differentiate: V=x° Inx- Z x²

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Q: 3x -7 2x - 1 103°

A: If we have a triangle ABC, then it is the property of triangle that sum of all its three angles are…

Q: m2W = m2X = m2Z =

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Q: Find the value of x. 96° (2x+1)°

A: We know that the angle substended by an arc at the centre is twice the angle substended  at the…

Q: 1 - dx 1+cosx Select one: a. cotx + cscx + c b. –cotx + cscx + c C. 1+sinx 1 + c d. cotx cscx + c -

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Q: 2. Determine whether y varies directly with x. If so, find the constant of variatic 3y -7x-18 Oyes;…

A: The given equation is: 3y=-7x-18

Q: H.W Y= Sin *る

A: Given, y=sinuu=x2ex Substituting u in y we get, y=sinuy=sinx2ex Differentiating equation (1) with…

Q: Find dy/dt. y cos (rtt-10) %3D Select one: A. -5T COs (Tt - 10) sin(7tt - 10) B.-5Tt sin (rtt - 10)…

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Q: Eliminate the arbitrary constant from the given equation: y=ce2x cos3x +C2e2Xsin3x

A: The rule for eliminating arbitrary constants from a given equation:  As a rule, one requires n+1…

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A: The triangle in which all the three sides are equal is called an equilateral triangle. All the three…

Q: 2 * 10 → cOS =1- →0 = 160 18

A: Given: cosθ2 = 1 -2·1018 To find: The value of angle θ.

Q: A 2. AC = x. BC = X. AB = 16. Find x in simplest form. В

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Q: Simplify: 3 (4x³y'z*)(16x'y^z*") (4x's ,5, 4 (1}° 18x'y¯z

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Q: (3x+4) cm (3x-1) cm 15 cm M NOT DRAWN TO SCALE In the diagram MN| = 15 cm. [MO= (3x- 1) cm, NO = (3x…

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Q: please asnwr

A: The given integral is ∫x31-x2dx. We have to evaluate the given integral. Here we use the integration…

Q: Evaluate: cos32tdt CoS

A: Explanation: Given that: ∫cos32tdt Concept used: 1. ∫xndx=xn+1n+1+C 2. sin2θ+cos2θ=1

Q: Solve : 7tan³x – 21 tan x = 0 T 2n 4n 57 A.,I, C. 3' 3 3' 3 3 В.", п, D. 0,,,, 3' 3 3

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Q: ( sin23ß cos11ßdß

A: solve integration  2sinA.cosA=sin2A 2sinAsinB=cos(A-B)-cos(A+B)

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A: To find the amplitude of the sinusoidal function

Q: termine mZS if m/V = 64°. T

A: Use the property of parallelogram we have

Q: 9. (9x + 25) (13x-19)/(17y + 5)',

A: label the points as: A,B,C,D,E,F,G and H.

Q: 2. 3. P110° x 2x + 25 165°

A: To find the value of x° in the following figures.