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Explain how you obtain the tangent square as an expression of cartesian coordinates to polar identities above?
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Explain how you obtain the tangent square as an
expression of cartesian coordinates to polar identities...
019.09 points | Previous Answers SerCP9 1.AE.009 EXAMPLE 1.9Cartesian and Polar Coordinates GOAL Understand how to...
019.09 points | Previous Answers SerCP9 1.AE.009 EXAMPLE 1.9Cartesian and Polar Coordinates GOAL Understand how to convert from plane rectangular coordinates to plane polar coordinates and vice versa. y (m) PROBLEM (a) The Cartesian coordinates of a point in the xy-plane are (x,y) (-3.50 m, -2.50 m), as shown in the NY figure. Find the polar coordinates of this point. (b) Convert (r, θ) = (5.00 m, 37.0°) to rectangular coordinates x (m) (-3.50,-2.50) STRATEGY Apply the trigonometric functions and...
BOX 5.1 The Polar Coordinate Basis Consider ordinary polar coordinates r and 0 (see figure 5.3)....
BOX 5.1 The Polar Coordinate Basis Consider ordinary polar coordinates r and 0 (see figure 5.3). Note that the distance between two points with the same r coordinate but separated by an infinitesimal step do in 0 is r do (by the definition of angle). So there are (at least) two ways to define a basis vector for the direction (which we define to be tangent to the r = constant curve): (1) we could define a basis vector es...
3. Polar Coordinates. (a) Given a rectangular coordinate point (x, y), how do you compute the...
3. Polar Coordinates. (a) Given a rectangular coordinate point (x, y), how do you compute the equivalent polar coordinates: (r, 0)? (b) Given a polar coordinate (r, o), how do you compute the equivalent rectangular coordinate: (x, y)? (c) Consider the drawing in Figure 1. Compute the coordinate of each small circle. (d) What if the circle is centered at the point (cx, cy) (and not the origin). How does the formula change?
8. (Extra Credits: You can get up to 60% more!) A grid in Cartesian coordinates with...
8. (Extra Credits: You can get up to 60% more!) A grid in Cartesian coordinates with size 6 x 4 is shown in Figure 2a. We start from the original point (0,0) and repeat moving 1 unit length to the next grid point by either moving up (denoted as U-action or right (denoted as R-action), until we reach the destination point (6,4). Each sequence of such R- and U-actions forms a path. Figure 2b shows an example path of this...
please type up a clear explination for how to do these and explain what the unit...
please type up a clear explination for how to do these and explain
what the unit circle is. hw due at 12 tonight. thank you!
Find the amplitude, period, and phase shift of the function. Graph the function. Be sure to label key points. Show at least two periods. y=2 sin (Tx+ 5)-2 6 5 What is the amplitude? 4 3 (Simplify your answer. Type an exact answer, using as needed. Use integers fractions for any numbers in the expression.)...
Consider throwing a dart at the origin of the Cartesian plane. You are aiming at the origin, but ...
differential equations proof please
Consider throwing a dart at the origin of the Cartesian plane. You are aiming at the origin, but random errors in your throw will produce varying results. We assume that: 1.) The errors do not depend on the orientation of the coordinate system. 2.) Errors in perpendicular directions are independent. This means that being too high doesn't alter the probability of being off to the right. 3.) Large errors are less likely than small errors. Let...
please explain how to get rid of the square and get the answer for C part...
please explain how to get rid of the square and get the answer
for C part as well.
A satellite is in a circular orbit around the Earth at an altitude of 3.23 x 106 m (a) Find the period of the orbit. (b) Find the speed of the satellite. (c) Find the acceleration of the satellite. Step 1 (a) If the satellite has an altitude of h - 3.23 x 106 m above the surface of the Earth, the...
please type up a clear explination for how to do these and explain what the unit...
please type up a clear explination for how to do these and explain
what the unit circle is. hw due at 12 tonight. thank you!
Graph the function. y 3 tan (2x-x) Choose the correct graph of y 3 tan (2x-x). O A. OB. O C. t/2 A 6- /2 4y 6- 6- 3/4 3s/4 /4 5/4 g/4 5x/4 Use a calculator to find the approximate value of the expression. Round the answer to two decimal places. tan 8 tan...
please answer the following parts. thank you in advance Let's consider the problem that has given rise to the...
please answer the following parts. thank you in advance
Let's consider the problem that has given rise to the branch of calculus called differential calculus: the tangent problem. This problem relates to finding the slope of the tangent line to a curve at a given point. To understand how this is done we are going to consider the point (0,0) on the graph of-snx. (5) 1. On graph paper, sketch the graph of y-sin and draw a tangent line at...
B oth 100 Day PH262 Page 1 of 5 Lab #13 AC Circuits, Part 1 RC...
B oth 100 Day PH262 Page 1 of 5 Lab #13 AC Circuits, Part 1 RC & RL, Phase Measurements THEORY The rotating phase representation for series AC circuits should be familiar from textbook and lecture notes A brief outline of the essential points is provided here. If a series RLC circuit is connected across a source of om which is a sinusoidal function of time, then und all its derivatives will also be inside. Sonce all demits in a...
019.09 points | Previous Answers SerCP9 1.AE.009 EXAMPLE 1.9Cartesian and Polar Coordinates GOAL Understand how to convert from plane rectangular coordinates to plane polar coordinates and vice versa. y (m) PROBLEM (a) The Cartesian coordinates of a point in the xy-plane are (x,y) (-3.50 m, -2.50 m), as shown in the NY figure. Find the polar coordinates of this point. (b) Convert (r, θ) = (5.00 m, 37.0°) to rectangular coordinates x (m) (-3.50,-2.50) STRATEGY Apply the trigonometric functions and...
BOX 5.1 The Polar Coordinate Basis Consider ordinary polar coordinates r and 0 (see figure 5.3). Note that the distance between two points with the same r coordinate but separated by an infinitesimal step do in 0 is r do (by the definition of angle). So there are (at least) two ways to define a basis vector for the direction (which we define to be tangent to the r = constant curve): (1) we could define a basis vector es...
3. Polar Coordinates. (a) Given a rectangular coordinate point (x, y), how do you compute the equivalent polar coordinates: (r, 0)? (b) Given a polar coordinate (r, o), how do you compute the equivalent rectangular coordinate: (x, y)? (c) Consider the drawing in Figure 1. Compute the coordinate of each small circle. (d) What if the circle is centered at the point (cx, cy) (and not the origin). How does the formula change?
8. (Extra Credits: You can get up to 60% more!) A grid in Cartesian coordinates with size 6 x 4 is shown in Figure 2a. We start from the original point (0,0) and repeat moving 1 unit length to the next grid point by either moving up (denoted as U-action or right (denoted as R-action), until we reach the destination point (6,4). Each sequence of such R- and U-actions forms a path. Figure 2b shows an example path of this...
please type up a clear explination for how to do these and explain
what the unit circle is. hw due at 12 tonight. thank you!
Find the amplitude, period, and phase shift of the function. Graph the function. Be sure to label key points. Show at least two periods. y=2 sin (Tx+ 5)-2 6 5 What is the amplitude? 4 3 (Simplify your answer. Type an exact answer, using as needed. Use integers fractions for any numbers in the expression.)...
differential equations proof please
Consider throwing a dart at the origin of the Cartesian plane. You are aiming at the origin, but random errors in your throw will produce varying results. We assume that: 1.) The errors do not depend on the orientation of the coordinate system. 2.) Errors in perpendicular directions are independent. This means that being too high doesn't alter the probability of being off to the right. 3.) Large errors are less likely than small errors. Let...
please explain how to get rid of the square and get the answer
for C part as well.
A satellite is in a circular orbit around the Earth at an altitude of 3.23 x 106 m (a) Find the period of the orbit. (b) Find the speed of the satellite. (c) Find the acceleration of the satellite. Step 1 (a) If the satellite has an altitude of h - 3.23 x 106 m above the surface of the Earth, the...
please type up a clear explination for how to do these and explain
what the unit circle is. hw due at 12 tonight. thank you!
Graph the function. y 3 tan (2x-x) Choose the correct graph of y 3 tan (2x-x). O A. OB. O C. t/2 A 6- /2 4y 6- 6- 3/4 3s/4 /4 5/4 g/4 5x/4 Use a calculator to find the approximate value of the expression. Round the answer to two decimal places. tan 8 tan...
please answer the following parts. thank you in advance
Let's consider the problem that has given rise to the branch of calculus called differential calculus: the tangent problem. This problem relates to finding the slope of the tangent line to a curve at a given point. To understand how this is done we are going to consider the point (0,0) on the graph of-snx. (5) 1. On graph paper, sketch the graph of y-sin and draw a tangent line at...
B oth 100 Day PH262 Page 1 of 5 Lab #13 AC Circuits, Part 1 RC & RL, Phase Measurements THEORY The rotating phase representation for series AC circuits should be familiar from textbook and lecture notes A brief outline of the essential points is provided here. If a series RLC circuit is connected across a source of om which is a sinusoidal function of time, then und all its derivatives will also be inside. Sonce all demits in a...
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