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1. Answer part (c) of the problem. Show your work. 2. What is the angle between the vector you found in part (d) of the problem and vector ả? B)° + (ä · B)° = a²b². 2 3. Show that (Jả x A vector is defined as i = å – b + ċ where å = 5.00î + 4.00ĵ – 6.00k, b = –2.00î – 2.00ĵ + 3.00k, = 4.00î + 3.00ĵ – 2.00k? and č (a) What is the angle between ỉ and the positive z axis? (b) What is the component of ř along the direction of č? (c) What is the component of perpendicular to the direction of ở but in the plane of i an č? (d) What is a vector that is a vector that is perpendicular to both i an č, has a positive z- component, and a magnitude of 13.0?

1. Answer part (c) of the problem. Show your work. 2. What is the angle between the vector you found in part (d) of the problem and vector ả? B)° + (ä · B)° = a²b². 2 3. Show that (Jả x A vector is defined as i = å – b + ċ where å = 5.00î + 4.00ĵ – 6.00k, b = –2.00î – 2.00ĵ + 3.00k, = 4.00î + 3.00ĵ – 2.00k? and č (a) What is the angle between ỉ and the positive z axis? (b) What is the component of ř along the direction of č? (c) What is the component of perpendicular to the direction of ở but in the plane of i an č? (d) What is a vector that is a vector that is perpendicular to both i an č, has a positive z- component, and a magnitude of 13.0?

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1. Answer part (c) of the problem. Show your work. 2. What is the angle between the vector you found in part (d) of the problem and vector ả? B)° + (ä · B)° = a²b². 2 3. Show that (Jả x A vector is defined as i = å – b + ċ where å = 5.00î + 4.00ĵ – 6.00k, b = –2.00î – 2.00ĵ + 3.00k, = 4.00î + 3.00ĵ – 2.00k? and č (a) What is the angle between ỉ and the positive z axis? (b) What is the component of ř along the direction of č? (c) What is the component of perpendicular to the direction of ở but in the plane of i an č? (d) What is a vector that is a vector that is perpendicular to both i an č, has a positive z- component, and a magnitude of 13.0?
Transcribed Image Text:1. Answer part (c) of the problem. Show your work. 2. What is the angle between the vector you found in part (d) of the problem and vector ả? B)° + (ä · B)° = a²b². 2 3. Show that (Jả x A vector is defined as i = å – b + ċ where å = 5.00î + 4.00ĵ – 6.00k, b = –2.00î – 2.00ĵ + 3.00k, = 4.00î + 3.00ĵ – 2.00k? and č (a) What is the angle between ỉ and the positive z axis? (b) What is the component of ř along the direction of č? (c) What is the component of perpendicular to the direction of ở but in the plane of i an č? (d) What is a vector that is a vector that is perpendicular to both i an č, has a positive z- component, and a magnitude of 13.0?
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