O Solve the following equation: z³ = 32 + 32/3i, z e C. Give the answer in polar form (radian).

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

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Q: Graph the polar equation below r² = 9 cos (28-7)

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Q: Convert the equation x+y– 16=0 to polar form. Then solve the resulting equation for r. 믐 O=0 T.

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Q: Convert each polar equation to rectangular form. 2 D=0 (a) r = 4 cos 0 + 5 sin 0 Rectangular form:|…

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

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Q: Find an angle e between 180° and 270° which satisfies the equation cos 0 = 2

A: We know that cos is negative in 1st 2nd and 3rd quadrant.  cos(45degree)= 1/(root2)

Q: Convert the equation x = 4 to polar form. Then solve the resulting equation for r.

A: x=rcosθ

Q: photo attached

A: Given:

Q: Find the intersections and symmetry for the polar equation r sine = 1 and then draw it.

A: Any point on the polar coordinate system is represented by the ordered pair: r, θ. For a equation of…

Q: Convert the given polar equation to a Cartesian equation. (Use the following as necessary: x and y.)…

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Q: Graph the polar equation. r=-6 sin0

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Q: Convert x = 8 to an equation in polar coordinates in terms of r and 0.

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Q: Q2\ Replace the following polar equation by equivalent Cartesian equation and identify their graphs…

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Q: Convert the equation x= 4 to polar form Then solve the resulting equation for r.

A: Given, x = 4 . As we know , In polar form  => x = r cosθ

Q: x^5=32 Solve the following equation and leave your answer in polar form in degrees.

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Q: Convert the rectangular equation to polar form. sin 0 – r cos? 0 = (Hint: What can you do to the…

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

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Q: Convert the equation X = -2 to polar form. Then solve the resulting equation for r.

A: The cartesian coordinate is given, x=-2 We have to convert it into polar form x=rcosθ  y=rsinθ

Q: Write the equation (2² + y²)² = 10 xy in polar coordinates. a) Or? = 10 cos(2 0) b) Or? = 10 sin(0)…

A: We know that For conversion to polar form from cartesian equation. x=rcosθ y=rsinθ  Put these values…

Q: photo attached

A: Given the polar equation

Q: Write the equation a? + y? = 144 in polar coordinates. a) Or = 12 b) Or? = 12 c) Or?cos? (0) 144 d)…

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Q: convert to an equation in rectangular coordinates.  r = 1/2 − cos θ

A: r=12-cosθ

Q: Write the following numbers in the polar form re®, 0 <0 < 2r: (a) 7 ,e = (b) 8 + 8i (c) – 6 + 6i…

A: 17=17+0·i Now comparing with x+iy, we get x=17 &amp; y=0 Therefore, r=x2+y2=172+02=17 &amp;…

Q: SOLVE THE FOLLOWING AND SHOW YOUR COMPLETE SOLUTION. EXPRESS YOUR ANSWER IN POLAR FORM. Determine…

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Q: 2 Convert the equation x+y- 36 = 0 to polar form. Then solve the resulting equation for r.

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Q: Write the equation x2 + y? = 81 in polar coordinates. a) Or?cos? (0) = 81 b) Or? = 9 c) Or = 81 d)…

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Q: Change the equation to rectangular coordinates. r(1 − cos ?) = 4

A: r=x2+y2x=rcos θ, y=r sinθ

Q: convert to an equation in rectangular coordination r = 1/cos θ − sin θ

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Q: rert the rectangular equation y = x+ 2 to a polar equation and solve for r.

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Q: 5. Solve the equation z = 2 – 51. Use radians and leave your answer in polar form. Round numbers to…

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Q: Convert the equation x +y-25 0 to polar form. Then solve the resulting equation for r.

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Q: Graph the polar equation. r=7 sin 20

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Q: Convert the equation y=-1 to polar form. Then solve the resulting equation for r.

A: Trigonometric Question

Q: Convert each polar equation to rectangular form. (a) r sine = -7 Rectangular form: (b) r=6…

A: To convert polar equation to rectangular form, use formula:    x = rcosθ    y = rsinθ   x2 + y2 = r2

Q: Calculate the following numbers. Give your answers in both rectangular and 2 3-2i polar coordinates.…

A: We'll answer the first question since the exact one wasn't specified. Please submit a new question…

Q: Q5/Change the polar equation 2r = 2 + cos8.(2r - 1) to Cartesian equation

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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: (d) Sketch the graph of r=4-9 sine in polar coordinates.

A: Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: Convert the equation y = 3 to polar coordinates. Choose the correct answer below. A. rcos 0 = 3 O B.…

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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: Graph each polar equation given below. (a) r sine = -3 (b) r=5 Part (a) 21 Part (b) 21 e to 十+* e to…

A: Given: a) rsinθ=-3b)r=5

Q: Graph the polar equation and Identify the name of the shape. r = 6 sin(?)

A: change polar equation to Cartesian equation to draw graph easily.

Q: SOLVE THE FOLLOWING AND SHOW YOUR COMPLETE SOLUTION. EXPRESS YOUR ANSWER IN POLAR FORM. (2 – j3) =…

A:

Q: photo attached

A: Find the equation with rectangular coordinates of

Q: Graph the polar equation: r = 12/(3 + 3 sin θ).

A: rewriting the equation by dividing the numerator and denominator by 3 we get…

Q: Convert r= 4+cos (2•) into rectangular coordinates

A: Consider the polar equation

Q: Convert the equation x+y-25 = 0 to polar form. Then solve the resulting equation for r.

A: am going to solve the given problem by using some simple algebra calculus to get the required…

Unitary Method

The word “unitary” comes from the word “unit”, which means a single and complete entity. In this method, we find the value of a unit product from the given number of products, and then we solve for the other number of products. 

Speed, Time, and Distance

Imagine you and 3 of your friends are planning to go to the playground at 6 in the evening. Your house is one mile away from the playground and one of your friends named Jim must start at 5 pm to reach the playground by walk. The other two friends are 3 miles away.

Profit and Loss

The amount earned or lost on the sale of one or more items is referred to as the profit or loss on that item.

Units and Measurements

Measurements and comparisons are the foundation of science and engineering. We, therefore, need rules that tell us how things are measured and compared. For these measurements and comparisons, we perform certain experiments, and we will need the experiments to set up the devices.