(11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis...
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(11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME (11%) Problem 9: An intergalactic spaceship arrives at a distant planet that rotates on its axis with a period of T. The spaceship enters a geosynchronous orbit at a distance of R. R M 50% Part (a) From the given information, write a general expression for the mass of the planet in terms of G and the variables from the problem statement. M= a 0 h m 9 B d Submit J n R W G k Hint P T ( +4 NO Festling 7 8 9 4 5 6 123 0 Grade Summary Deductions Potential 96 Submissions Attempts remaining (450 per attempt) detailed view 1 496 50% Part (b) Calculate the mass of the planet in kilograms if T = 48 hours and R = 5.5 × 108 m. M= sin() cotan() atan() acotan() cosh() cos() asin() tan() T() acos() E 4 sinh() 1 tanh() cotanh() Degrees O Radians Submit Hint + 7 8 9 Feedback 5 6 52 0 NO BACKSEACE 63 I give up HOME
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Related Book For
Applied Physics
ISBN: 978-0132109277
10th Edition
Authors: Dale ewen, Neill schurter, P. erik gundersen
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