8) Find mZYDC. - ExT Y 15x+ 5 D. 80° 6x+6

Q: dx Use trigonometric substitution. V16+x²

A: The solution are next step

Q: Find the length of XZ Y 41° 6 X

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Q: 8. Find YZ. X 11x + 1 W Y 19x – 31

A: In Your Question The Figure is Parallelogram . So  WX = YZ

Q: Find mZQ in rhombus QRST. Q R mZQ= 9z-95° 2z T O S

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Q: Find (3a+6x*) da

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

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Q: Find mZZ in rhombus WXYZ. W 3b-92° Y mLZ %3D

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Q: Find and write the "Y" coordinate of Point 1 illustrated in the figure below. • Write your answer to…

A: We have to find the y- coordinate of point 1.

Q: (0°+3D+2)yze

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

Q: Find mz1 243° 1

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Q: Differentiate: V=x° Inx- Z x²

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Q: Y F 3+ 16x 6x + 8 H 65° G.

A: According to the exterior angle property of a triangle. The exterior angle of a triangle is the…

Q: V1 + cosx dx sk. The value of k is Select one: а. b. 1 С. 1 V3

A:

Q: Find m/LMV if m/LMV= 8x +9, MLVMN = 16x – 6, and m/LMN = 171°. M

A: Given : ∠LMV=8x+9 , ∠VMN=16x-6 and ∠LMN=171° we have to find ∠LMV.

Q: below. y = 2r* - 3z + 7z – 122² + 6z – 4 In addition, the following observations were posted by the…

A:

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

A:

Q: Find (5z" + 7æ°)dx

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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…

Q: 2 4r -2 Period Amplitude:

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Q: S dz zlnz (Inz)²-1 Select one: O A. Q B. O C. Q D. arcsec(Inx) + C arcsin(lnx) + C arccot(Inx) + C…

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Q: 1- w =T+i

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

A:

Q: Cancel

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

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

Q: dy -4y=16x-128°

A: Here I am attaching image so that you understand each and every step.

Q: P- R. 730 z° 68° 83° V X = 649 y = W

A:

Q: 3) m/XYZ = 117°. Find m/XYW (-10x + 65) (6x+44)2

A: from the given figure we know that m∠xyw=(6x+44)°MD m∠wyz=(-10*+65)°and it is given that m ∠xyz=117°…

Q: Solve for the values of x and y. CLEARLY SHOW ALL OF YOUR WORK!…

A: