3.2.1 Vector Cross Product Let vectors: A = (1, 0, −3), B = (–2, 5, 1), and C = (3, 1, 1). Part C-Cross product of two vectors, 2B and 3C Calculate (2B) x (3C). Express the components numerically separated by commas. (2B) x (3C) = Part D - Vector triple product VE ΑΣΦ ↓↑ vec Calculate A x (B x C). Express the components numerically separated by commas. 1ΨΕΙ ΑΣΦ11 | vec AX (BXC) = Part E - Scalar triple product Calculate A. (B x C). Express your answer numerically. A. (B x C) = 195] ΑΣΦΑ ↓↑ vec ? ? ?

Q: Find F‘(0)  for the function f(x)=3xe5x b) Given vectors a=(1,3,-2) and b=(1,1,2) , find  3a +2b…

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Q: Find two unit vectors orthogonal to a = (-5, -1, 1) and b = (-1,2,3) Enter your answer so that the…

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Q: Find the sine of the angle between vectors u = (-3, 2,6) and v = (3,2,6) by using the cross-product.

A: Given: The vectors u =(-3, 2, 6) and v=(3,2,6) Find : The sine of the angle between the vectors u…

Q: D = 3 u=(9,-4); || u || = -√97 u=(9,-4): || u ||= √97 u=(9,4): ||u||= -√97 u= (9,4); ||u||= √97

A: given u has initial point P at (0,0) and terminal point Q at (9,-4)

Q: You are looking down at a map. A vector u with |u| = 1 points north and a vector v with |v|= 7…

A: None option is correct. The details solution of the given question is given below in step 2.

Q: Find the velocity vector v(t), given the acceleration vector a(t) = (3e¹, (Use symbolic notation and…

A: Formula for the acceleration is We have and the initial velocity

Q: X = Find the vector equation for the line of intersection of the planes x - 5y + 5z = −5 and x + 5z…

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Q: Express the vector 12 x+ÿ. = [15] as a linear combination of a = 2 1 and y= -17 -2

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Q: Let V1 = 2 V2 = 0 2 V3 = 2 V4 = 3 Decide the dependence or independence of the vectors {V₁, V2, V₁}…

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Q: Find the vector v, where u = (-2, 3) and w = (-3, -2). Su + w) Illustrate the specified vector…

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Q: H is the set of all vectors x = X2 in R³ with the property that X3 X1 + x2 = 0 and Xi – x2 + x3 = 0.…

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Q: l₁ : (x, y, z) = (23, 98, -36) +r(8, 32, -12) where r ER and l₂ : (x, y, z) = (–9, −30, 12) + t2, 8,…

A: l1 = (23, 98, -36) + r (8, 32, -12) l2 = (-9, -30, 12) + t (2, 8, -3) The information we get from…