Question 22 Question 4 (6 + 1+7+ 6 = 20 marks). Question 4 b) ii) - 6 marks Evaluate the line integral, where C is the given curve. Saz? dæ + x? dy + y? dz. cis the line segment from (1, 0, 0) to (5, 1, 4) To help you get started: Parametric equations for C are X = 1 + 4t, y = t, z = 4t, 0sts 1. 11/2021, 15:31 Then So 2? dæ + a? dy + y² dz = S'. dt + dt + complete the parametric process to complete

Q: Find parametric equations for the line through the point P(3, 6, 4) that is parallel to the plane x…

A:

Q: b.y O c. 4y^2+2(xy)^2=36 Od. 4y^2+(xy)^2=36 e. 4y^2+(xy)^2=72 Clear my choice The parametric…

A: Gievn that the line is passing through (6,5,7) and is parallel to z-axis.

Q: Sketch the parametric curve: eliminating the parameter, t. x=1-t² y=1+t Find a…

A:

Q: 5. a) Find parametric equations for the tangent line to the curve of intersection between the…

A: Note: “Since you have posted multiple questions, we will provide the solution only to the first…

Q: Find the parametric equations for, the tangent line to the curve It)=4?+1) i t (t+ 4)Ĵ ť 3+3 R at…

A:

Q: Parametric equations for the line through (5,3, 7) and parallel to the line r = 3 – t, y = 2, 2 = 8+…

A:

Q: The parametric equations I= 11 + (I2- 1)t, y=y+ (y2- y1)t where 0<t< 1 describe the line segment…

A:

Q: Find parametric equations for the line tangent to the curve of intersection of the surfaces at the…

A:

Q: Question 9 Let I be the line with parametric equations x=3-3t y = 5+3t z=-6-2t Find the vector…

A:

Q: Consider the line in R? given by the parametric equation (a, y) = (2, -3) + t(-2, -9) What is the…

A:

Q: Find parametric equations of the line containing the .point (2, 3,-1) and normal to the plane x+…

A:

Q: Find parametric equations for the line described below. The line through the point P(2, 5, 0) and…

A:

Q: convert parametrici equation in rectangualr form  x=5sin t, y=4cos t

A:

Q: 7) Find the parametric equations of the line that is tangent to circle x² + y? = 25 at point (3, -4)

A:

Q: y2 f(x, y)dx dy Let f(x, y) = e-x2-y² and

A: answer is in next step