Convert the equation r2 = sin(20) to rectangular coordinates.

Q: The equation of the line that represents the terminal side of standard position angle is -5x - 3y =…

A: We have given equation of the line that represents the terminal side of the standard position angle…

Q: Graph the equation r = 1 - 2 sin 3θ.

A:

Q: convert to an equation in rectangular coordination r = 2 sin θ

A:

Q: Write the equation in the general form of r=7/(1-cosθ) using rectangular coordinates.

A:

Q: Convert r=2sec(theta)tan(theta) into a rectangular equation.

A:

Q: What is wrong with the equation?

A: At x=π/2 , sec(x)=sec(π/2)=1/cos(π/2)=1/0 is undefined.  On both sides of x=π/2 the function goes to…

Q: Change the equation to rectangular coordinates. r = 4 sin 0

A: Given: r=4 sin θTo change the equation into rectangular coordinates

Q: Write the equation with rectangular coordinates. r= 5sin(theta)     y2=__________

A:

Q: photo attached

A: Given:

Q: y = sin? (3r)

A:

Q: y = sin 45x

A:

Q: Change r2 =9 sin 2u to rectangular coordinates.

A: given: r2=9sin2u we have to change it into rectangular coordinates. as we know that in rectangular…

Q: Write the equation 3r cos(0) = 16 in rectangular coordinates. 16 a) Ox = 3 16 b) Oy = 3 4 3 d) Ox? =…

A: Use the conversion from polar form to rectangular form of coordinate.

Q: Convert the equation to a rectangular equation. 7. 4-2 cos 0 3D0

A:

Q: х — 2 sin? 3x 11.у %3D 2x2

A: Since we are given with multiple question and our guideline is solve first question only kindly…

Q: Find a rectangular form of the equation. r = tan 0

A:

Q: Convert r = 5 sin(0) to an equation in rectangular coordinates.

A:

Q: 22 (in Quadrant-I), find 17 If csc(x) sin(2x) %3D

A:

Q: Write the rectangular equation by eliminating the parameter x=8cos(theta) y=8sin(theta)

A:

Q: Write the equation with rectangular coordinates. 2 = 5 cos 20 %3D

A: The given equation is r2=5cos2θ. It is known that x=rcosθ,y=rsinθ and r2=x2+y2.

Q: Write r = 9 sin 0 as an equation in rectangular form.

A: We will use the formulas:1) r2=x2+y22) x=r·cosθ3) y=r·sinθ

Q: Write an equation of the line tangent to this curve at point A r = −8 sin(θ)  polar coordinate…

A: Given query is to find the equation of the tangent line

Q: Convert r= 3 sec e to its equivalent Cartesian equation.

A:

Q: Simplify cos(3Z45º) sin(5Z60°)

A:

Q: convert to an equation in rectangular coordinates.  r = sin θ

A: r=sin θ

Q: Given the equation y sin3x, find

A: Given,

Q: The 4 dx can only be evaluated using trigonometric substitution technique. A True B False

A:

Q: convert r=4/2+sin(theta) to a rectangular equation

A:

Q: Rewrite r=2 sin theta in rectangular coordinates

A:

Q: 3. sinx — -1-2усosx dx

A:

Q: 3) Change r2 = 2 sin 20 to rectangular coordinates.

A:

Q: Which is an equation of y=sin(x) shifted up π units?

A: Solution:

Q: dx e 2x+1

A:

Q: Simplify the equation sin2ytan(y/2)

A: Given:- sin(2y) tan(y/2)  To find :- Simplify then given equation

Q: Find of the equation y = cosx(1+ cscx). dx

A:

Q: If y = cos(5x³), find and y dx2 dx

A: Given that  y = cos(5x3) we need to find y' and y". Where y' = dy/dx and y" = d2y/dx2 Now, y =…

Q: Convert the equation r = 2 cos θ to rectangular coordinates.

A: To Determine: Convert the equation r = 2 cos θ to rectangular coordinates.

Q: 1 Convert the equation to rectangular coordinates: r = %D 4 sin 0 + 2 cos 0

A:

Q: convert to an equation in rectangular coordinates. 14. r = sin 0

A: We need to convert the equation r=sinθ in rectangular coordinates. Let us assume x=r cosθ, y=r sinθ.…

Q: Convert r = 10 sin(0) to an equation in rectangular coordinates

A:

Q: convert r=4/3+sin(theta) to a rectangular equation.  SImplify your answer into the correct form.

A: Multiply the entire equation by r  r2 = 4r/3 + r sin θ  We know that x2 + y2 = r2, and, y=r sin θ…

Q: EQUATION (y- sin? 2) da +sin rdy

A:

Q: I= [ /2sin2a sin(/4-x) da

A: We have to solve given problems:

Q: Choose the values that would complete the general solution for y = arcsin ( - V2) ±2nk 4 O O O O

A:

Q: Convert r= secθtanθ to Cartesian

A:

Q: photo attached

A: Find the equation with rectangular coordinates of

Q: tan tr 군 dz C: |리- 2 = 2 ans = -4i %3D

A:

Q: Use polar coordinates to evaluate sin (a² + y²)³ dA, R

A: We have to find value of given double integration

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.