Three waka ama teams are on the uta (shore) waiting to race. These teams are imaginativelynamed A, B and C. Their starting positions are labeled on the graph below. 5. Three waka ama teams are on the uta (shore) waiting to race. These teams are imaginativelynamed A, B and C. Their starting positions are labeled on the graph below.D.64-2-6810(a) What is the vector equation of the line team A must follow to get to point D in the bay?(b) What are the parametric equations of the line team B must follow to get to point D?(c) What is the angle between the two lines in (a) and (b)?(d) Team B realises that they will crash into Team A if they follow the line in (b), so insteadthey decide to follow a line which is parallel to A. What is the vector equation of theline they are following now (assuming they are starting from the beach again)?(e) What is the vector equation of the line team C must follow if they wish to meet team Aat right angles?(f) If team C follows the line in part (e), at what point will it meet the line that team Atook?(g) Show that the direction vector for Team C (from (e)) can be written as a linear combi-nation of the direction vectors for Teams A and B (from (a) and (b)).2.

As per company guidelines we are allowed to solve maximum three sub-parts so i am solving first…

5. Three waka ama teams are on the uta (shore) waiting to race. These teams are imaginatively named A, B and C. Their starting positions are labeled on the graph below. 6 4 2 A 2 D B 6 8 C 10 (a) What is the vector equation of the line team A must follow to get to point D in the bay? (b) What are the parametric equations of the line team B must follow to get to point D? (c) What is the angle between the two lines in (a) and (b)?

5. Three waka ama teams are on the uta (shore) waiting to race. These teams are imaginatively named A, B and C. Their starting positions are labeled on the graph below. 6 4 2 A 2 D B 6 8 C 10 (a) What is the vector equation of the line team A must follow to get to point D in the bay? (b) What are the parametric equations of the line team B must follow to get to point D? (c) What is the angle between the two lines in (a) and (b)?

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

The question is in the image, please answer all of them. The graph can be a rough sketch. Thank you.
choose the correct name for the following diagrams. PLEASE HELP!!
he accompanying graphs are dotplots of the number of pairs of shoes owned by men and women who took a survey. Complete parts (a) through (c) below. Males 10 8 0 Pairs of Shoes 70 20 Shape: What is the shape of each dotplot? 100 Females 10 20 30 40 50 60 Pairs of Shoes A. Both dotplots are right-skewed. B. Both dotplots are left-skewed. C. Both dotplots are symmetric or bell-shaped. D. The dotplot for females is right-skewed and the dotplot for males is left-skewed. E. The dotplot for females is left-skewed and the dotplot for males is right-skewed. Center: Is it the males or the females who typically have more pairs of shoes? 90 90 A. Females typically have more pairs of shoes because their mode has a higher frequency than males. B. Males typically have more pairs of shoes because their mode has a higher frequency than females. C. Males typically have more pairs of shoes because they have a larger center value than females. D. Females typically have more pairs of shoes because they…
fcps.instructure.com Calendar Quiz: Stan... * Start Page C Get Home... b My Questi. Standard... Class: AP... 2/19 Hom... W. PLD Calc,... AP Calcul... C Infinite Ca... 2- 1- 3 4 The graph above shows how the x-axis, the y-axis, the line y = -x + 3 and the curve X y = 2 sin x + 1create three bounded regions, labeled A, B, and C, in the first quadrant. Suppose region C is revolved about the x-axis. Which of the following integrals would describe the volume of the resulting solid? 2.850 (-x+3)² – (2 sin x + 1)²dx 0.890 2.850 IT 0.890 So s90 (2 sin x + 1)² – (-¿x +3)´dx 2.850 2 So 890 (2 sin x +1) – (-→x + 3))´dx 0.890 Sos00 2.850 2 2 sin x+1 x + dx - 2 0.890 2
Indicate if each of the two graphs are equal. Figure 1: Left: An undirected graph has 5 vertices. The vertices are arranged in the form of an inverted pentagon. From the top left vertex, moving clockwise, the vertices are labeled: a, b, c, d, and e. Undirected edges, line segments, are between the following vertices: a and b; a and c; b and c; c and d; e and d; and e and c. Figure 2: Right: The adjacency list representation of a graph. The list shows all the vertices, a through e, in a column from top to bottom. The adjacent vertices for each vertex in the column are placed in a row to the right of the corresponding vertex’s cell in the column. An arrow points from each cell in the column to its corresponding row on the right. Data from the list, as follows: Vertex a is adjacent to vertices b and c. Vertex b is adjacent to vertices a and c. Vertex c is adjacent to vertices a, b, d, and e. Vertex d is adjacent to vertices c and e. Vertex e is adjacent to vertices c and d.
The first picture is the question and the second picture is the graph and the answers.
Draw the graph below that represents the floor plan. Each vertex represents either the room or the outside, and each edge represents a door.
Parts A, C, and D. Can you put them all on one excel graph please. It should be one figure with three lines.
You dont need a graph just make the traingles