alculus 3 Integrals of Vector Functions Question 2 Read the introduction to the subsection "The Vector and Parametric Equations for Ideal Projectile Motion" (p. 774 - 775). Summarize where the Ideal Projectile Motion Equation (Eq (5) on p. 775) comes from. Note how the answer to question 1 comes into play for this. Do not just state the final answer for this but explain where the formula comes from.
alculus 3 Integrals of Vector Functions Question 2 Read the introduction to the subsection "The Vector and Parametric Equations for Ideal Projectile Motion" (p. 774 - 775). Summarize where the Ideal Projectile Motion Equation (Eq (5) on p. 775) comes from. Note how the answer to question 1 comes into play for this. Do not just state the final answer for this but explain where the formula comes from.
alculus 3 Integrals of Vector Functions Question 2 Read the introduction to the subsection "The Vector and Parametric Equations for Ideal Projectile Motion" (p. 774 - 775). Summarize where the Ideal Projectile Motion Equation (Eq (5) on p. 775) comes from. Note how the answer to question 1 comes into play for this. Do not just state the final answer for this but explain where the formula comes from.
Question 2 Read the introduction to the subsection "The Vector and Parametric Equations for Ideal Projectile Motion" (p. 774 - 775). Summarize where the Ideal Projectile Motion Equation (Eq (5) on p. 775) comes from. Note how the answer to question 1 comes into play for this. Do not just state the final answer for this but explain where the formula comes from.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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