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Multiplicative Vector Lab These problems share the same set of vectors (and the same as the previous exercises). Remember that while there are two angles between any two vectors placed tail to tail (their sum is 360"), the smaller of the two angles is what's defined as e in the scalar formulas for the dot and cross products. These questions are designed to help you identify the useful information about the vectors before actually multiplying them. Â = 1.200 m (x) + 3.90 m (ŷ) B = 4.000 m(-x) + 5.60 m (§) C = 1.200 m (†) + 140.00 ° (Ô)

Multiplicative Vector Lab These problems share the same set of vectors (and the same as the previous exercises). Remember that while there are two angles between any two vectors placed tail to tail (their sum is 360"), the smaller of the two angles is what's defined as e in the scalar formulas for the dot and cross products. These questions are designed to help you identify the useful information about the vectors before actually multiplying them. Â = 1.200 m (x) + 3.90 m (ŷ) B = 4.000 m(-x) + 5.60 m (§) C = 1.200 m (†) + 140.00 ° (Ô)

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Can you please do 4-6. Thank you

Multiplicative Vector Lab These problems share the same set of vectors (and the same as the previous exercises). Remember that while there are two angles between any two vectors placed tail to tail (their sum is 360°), the smaller of the two angles is what's defined as e in the scalar formulas for the dot and cross products. These questions are designed to help you identify the useful information about the vectors before actually multiplying them. A = 1.200 m (8) + 3.90 m (ŷ) B = 4.000 m (-8) + 5.60 m (ŷ) C= 1.200 m (f) + 140.00° (Ô) Questions 1-3 share the same set of answers: A) 1.200 m B) 0.919753 m C) 3.90 m D) 0.771345 m E) 5.60 m F) 4.08 m G) 4.000 m H) 6.98 I01 m I) 6.88 186 m 1) Calculate A (the total magnitude of vector Ã)? 2) Calculate B. 3) Calculate C. Questions 4-6 share the same set of answers: A) 140.00 B) 14.462
Transcribed Image Text:Multiplicative Vector Lab These problems share the same set of vectors (and the same as the previous exercises). Remember that while there are two angles between any two vectors placed tail to tail (their sum is 360°), the smaller of the two angles is what's defined as e in the scalar formulas for the dot and cross products. These questions are designed to help you identify the useful information about the vectors before actually multiplying them. A = 1.200 m (8) + 3.90 m (ŷ) B = 4.000 m (-8) + 5.60 m (ŷ) C= 1.200 m (f) + 140.00° (Ô) Questions 1-3 share the same set of answers: A) 1.200 m B) 0.919753 m C) 3.90 m D) 0.771345 m E) 5.60 m F) 4.08 m G) 4.000 m H) 6.98 I01 m I) 6.88 186 m 1) Calculate A (the total magnitude of vector Ã)? 2) Calculate B. 3) Calculate C. Questions 4-6 share the same set of answers: A) 140.00 B) 14.462
C) 72.8973 D) 67. I027° E) 32. IS56° F) 57.6407 G) 125.538 H) 198. 735° 1) 217.897 4) What is the angle between vectors À and B? 5) What is the angle between vectors Å and Ĉ? 6) What is the angle between vectors Ĉ and B?
Transcribed Image Text:C) 72.8973 D) 67. I027° E) 32. IS56° F) 57.6407 G) 125.538 H) 198. 735° 1) 217.897 4) What is the angle between vectors À and B? 5) What is the angle between vectors Å and Ĉ? 6) What is the angle between vectors Ĉ and B?
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