time t = 0. Find two distances between the points r(1) and r(2): the Euclidean distance in space and the timppose a particle is traveling in a plane along a curve given by r(t) = (t3, V2t2, 4t), starting wibh of the line through the points (0, 1, 2) and %3D distance along the curve.

Q: 2/7 + -4/3

A: Given,

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A: It is an important part of statistics . It is widely used .

Q: 目 +8 LI +T 现 +04 +C4 |F|E|F|| ||||4 4 4 2 2

A:

Q: Let Mbe as in Equation (3.14) and let X = [1, 0, ½]¹. Show that the entries of Y=MX sum to 1.

A:

Q: graph shows the relationship between the volume of the dilated box and the scale factor. diusuon 5.…

A:

Q: 3. Identify all the cycles at each node of the directed graph above.

A: Cycle is defined as a path that start and end at the same vertex.

Q: -2(5a)

A: To evaluate-2(5a)

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A:

Q: (24) Half the product of a number t and 48

A: The objective is to half the product of a number t and 48.

Q: X5 y / x4 y6

A: Given: x5yx4y6

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A: Given,

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A: The given expression is

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A: Given graph of the function fx is   1. Find :  limx→2 fx. 2. Find :limx→-1+ fx.

Q: -3 -2 -1 1 2 0000000 3.

A:

Q: /2 2. 1/2

A: (a12+b12)(2a12-3b12)=2a12a12+2a12b12-3a12b12-3b12b12=2a+2a12b12-3a12b12-3b=2a-a12b12-3b

Q: -2 -4 and D = 4 8

A: