4. Find the perimeter of rectangle MNOP with vertices M(-2, 5), N(-2, -4), O(3, –4), and P(3, 5). MN =9 NO
Q: Graph the image of rectangle KLMN after a reflection across the x-axis. 10 4 -10 -8 -6 -4 -2 4. 6.…
A: When you are reflecting a point across x axis then the x coordinate of the image point will be same…
Q: Could a polyhedron exist with the given number of faces, vertices, and edges? Drag "yes" or "no" to…
A: there are given faces, vertices and edges. we have to find which polyhedron exists. we know the…
Q: Could a polyhedron exist with the given number of faces, vertices, and edges? Drag "yes" or "no" to…
A:
Q: Each node can have at most n=v number of edges. (True means Doğru; False means Yanlış) Birini seçin:…
A: Result: 1. The maximum number of edges in an undirected graph is n(n-1)/2. 2. The maximum number of…
Q: what are the vertices of ΔA'B'C produced by T⟨−3, 6⟩ (ΔABC) = ΔA'B'C?
A:
Q: What is the classification of a figure with vertices X(-5,2), Y(-5,-3), and Z(3,-3)? 4.
A: Here we have to classify of a figure with vertices X(-5,2); Y(-5,-3) and Z(3,-3)
Q: Find the perimeter of AABC with vertices (2, 5), (5, -1), and (2, -1).
A: Perimeter of a triangle is equal to sum of the lengths of all three sides of the triangle . We have…
Q: What is the maximum number of edges in a bipartite graph having 10 vertices? 1. O 25 2. O 16 3. O 24…
A: Option (1).25 is the correct.To solve this we use the property of bipartite graph.
Q: How many cut vertices does the path Pn has for n ≥ 1?
A:
Q: Show that if n > R(6,6) and we partition the edges of the complete to 4 pieces then one of the…
A: According to the given information, it is required to show that:
Q: 17. Find a path from A to A that passes through each edge exactly one time. If none exists explain…
A: An Euler circuit is a circuit that uses every edge of a graph exactly once and its starting and the…
Q: 2. Solve the travelling problem for this graph by finding the total weight of all Hamilton circuits…
A:
Q: In how many ways can one walk from A to B by taking the shortest possible path along the grids?
A: In this case, we are able to move up or right. From the diagram we can move 4 rights, and 5 ups'.
Q: Ka , Ks , Kn? How many edges in
A:
Q: The number of vertices in K is
A:
Q: Find the area of the polygon with the given vertices. N(- 2, 1), P(3, 1), Q(3, – 1), R( – 2, - 1)
A: Given points are: N(-2,1), P(3,1), Q(3,-1) and R(-2,-1). The objective is to find the area of a…
Q: A solid in the formof a cube of edge 12 cm. is melted and formed into three smaller cubes of…
A:
Q: 24. Find the area of the triangle having vertices at (4, 5, 6), (4. 4, 5), and (3, 5, 5).
A:
Q: Find the areas of the triangles whose vertices are given A(0, 0), B(-2, 3), C(3, 1)
A: Given vertices of triangle are A0,0, B-2,3 and C3,1 Area of triangle with vertices x1,y1,x2,y2 &…
Q: How many edges and vertices are there in KA ? a) 6 Edges and 4 Vertices b) 6 Edges and 5 Vertices c)…
A: Draw a complete graph with 4 vertices, to find the number of edges in K4. Hence, the complete…
Q: 5. Find the area of the section ABCD as shown in the figure if A, B, C, and D are one-third from the…
A:
Q: 8. Triangle MNP with vertices M-6, -8). M-1, -6). and P(-2, -8): y=-5 M: P': N':
A:
Q: Q, has how many edges ? k
A: Let us determine the number of edges does Qk has.
Q: What are the edges incident on v2? (b) What are the vertices adjacent to v2 ? (c) What are the…
A:
Q: 3. Recall that Km,n denotes a complete bipartite graph on (m, n) vertices. a. Draw K4,2- b. Draw…
A:
Q: The shortest distance from A to E in the given network is 3 A 1 1 1 C 8.
A:
Q: 7. Triangle JKL with vertices J(-3, 1), K(-1, 4), and L(6, –5) -5 -5
A:
Q: 28) What is the number of edges in K,5? `15 15 х 14 A) 2 В) 15!. C) 14. D) 14!.
A:
Q: Could a polyhedron exist with the given number of faces, vertices, and edges? Drag "yes" or "no" to…
A: We solve the question by using Euler's formula F + V - E= 2, where F is the number of faces, V the…
Q: 17. List all the vertices that are adjacent to vertex A.
A: This question is related to graph and figures, we will solve it using given information.
Q: How many guards do you need for a gallery with 12 vertices? With 13 vertices? With 11?
A: Given: 12 vertices 13 vertices 11 vertices
Q: 4. Triangle ABC with vertices A(-10, -1), B(-4, 0), and C(-9,-6); 180° about K(-5, 2)
A: The 180 degree rotation about a point also means that that point will act as the mid point of the…
Q: 1. Square BCDE with vertices B(-6, 7), C(-2, 6), D(-3, 2), and E(-7, 3): y-axls B'C CC D' . 1111
A:
Q: (е) а C f е
A:
Q: Consider a bipartite graph on the set A = {1,2,3,4,5,6} and B = {7,8,9,10,11,12}, where there is an…
A: Given: A bipartite graph is defined on set A={1,2,3,4,5,6} and B={7,8,9,10,11,12}. Here there is…
Q: 2. How many edges has each of the following graphs: (a) K10; (b) K5,7; (c) Ws; (d) the Petersen…
A: We need to find the number of edges in K10,K5,7,W8. (According to Bartleby only first three subparts…
Q: An te gr a) Draw K, for n = 1,2,3,4,5. For each, how many edges are there?
A: a)
Q: is The number of edges in a complete bipartite graph K5 O 15 O 20 O 30 O 10
A:
Q: 6- Find the areas of the triangles whose vertices are given in А(-1, -1), В(3, 3), С(2, 1)
A: We will solve the problem.
Q: Find the area of the polygon with the given vertices. J(- 3, 4), K(4, 4), L(3, – 3)
A: Area of triangle with vertices J(x1,y1) , Kx2,y2 and Lx3,y3 is given by,…
Q: tices of ΔA'B'C produced by T−3, 6 (ΔABC) = ΔA'B'C? A. A′(0, 6), B′(0, 4), C′
A: Introduction: The coordinates of the triangle is A3,0, B(3,-2), C(0,-3). We have to find the…
Q: (a) How many vertices does it have? (b) How many lateral edges does it have? (c) How many base edges…
A: First we will draw a nonagonal prism
Q: When a vertex Q is connected by an edge to a vertesx K, what is the term for the relationship…
A: Given- A vertex Q is connected by an edge to a vertex K. To Find- The term for the relationship…
Q: 11. How many edges does a solid with 11 faces and 11 vertices have? 14 18 20 22
A: No of faces = 11 No of vertices = 11 we need to determine the no of edges.
Q: 8. If the vertices of AACM are A(0, 4), C(0, 0), and M(3, 0) and the vertices of ASCR are S(-4, 0),…
A: Given that, ∆ACM is a triangle which vertices are following, A = (0, 4), C = (0, 0), M = (3, 0)…
Q: The number of edges in a complete bi-partite graph Km.n is equal to n2 whenever а. m>n O b. m< n. O…
A: Since we know that "The number of edges in a complete bi-partite graph Km,n is equal to mn ".
Q: Find the area of the polygon with vertices P(-5, 4), Q(2, 4), and S(1, –1). 61 -6 -5-4-3 -31 -4 -5…
A:
Q: When a vertex Q is connected by an edge to a vertex K, what is the term for the relationship between…
A:
Q: For which values of m and n does the complete bipartite graph Km,n have an Euler circuit?
A: Definitions: A Path in a directed graph G is sequence of edges in G. A Simple path is a path that…
Q: 4. A(1, 2), B(2, 6), C(3, 2)
A:
Trending now
This is a popular solution!
Step by step
Solved in 2 steps with 2 images
- Centerville is the headquarters of Greedy Cablevision Inc. The cable company is about to expand service to two nearby towns, Springfield and Shelbyville. There needs to be cable connecting Centerville to both towns. The idea is to save on the cost of cable by arranging the cable in a Y-shaped configuation.Centerville is located at (7,0)(7,0) in the xyxy-plane, Springfield is at (0,2)(0,2), and Shelbyville is at (0,−2)(0,-2). The cable runs from Centerville to some point (x,0)(x,0) on the xx-axis where it splits into two branches going to Springfield and Shelbyville. Find the location (x,0)(x,0) that will minimize the amount of cable between the 3 towns and compute the amount of cable needed. Justify your answer. To solve this problem we need to minimize the following function of xx:f(x)=f(x)= We find that f(x)f(x) has a critical number at x=x= To verify that f(x)f(x) has a minimum at this critical number we compute the second derivative f''(x)f′′(x) and find that its value at the…Centerville is the headquarters of Greedy Cablevision Inc. The cable company is about to expand service to two nearby towns, Springfield and Shelbyville. There needs to be a cable connecting Centerville to both towns. The idea is to save on the cost of the cable by arranging the cable in a Y-shaped configuration.Centerville is located at (10,0)(10,0) in the sexy-plane, Springfield is at (0,7)(0,7), and Shelbyville is at (0,−7)(0,-7). The cable runs from Centerville to some point (x,0)(x,0) on the x-axis where it splits into two branches going to Springfield and Shelbyville. Find the location (x,0)(x,0) that will minimize the amount of cable between the 3 towns and compute the amount of cable needed. Justify your answer. To solve this problem we need to minimize the following function of xx:f(x)= We find that f(x)f(x) has a critical number at x=To verify that f(x)f(x) has a minimum at this critical number we compute the second derivative f''(x)f′′(x) and find that its value at the…Farmer Jones, and his wife, Dr. Jones, decide to build a fence in their field, to keep the sheep safe. Since Dr. Jones is a mathematician, she suggests building fences described by y=8x^2 and y=8x^2 and y=x^2+11 and y=x^2+11. Farmer Jones thinks this would be much harder than just building an enclosure with straight sides, but he wants to please his wife. What is the area of the enclosed region?
- . Centerville is the headquarters of Greedy Cablevision Inc. The cable company is about to expand service to two nearby towns, Springfield and Shelbyville. There needs to be cable connecting Centerville to both towns. The idea is to save on the cost of cable by arranging the cable in a Y-shaped configuation. Centerville is located at (11,0)(11,0) in the ??xy-plane, Springfield is at (0,2)(0,2), and Shelbyville is at (0,−2)(0,−2). The cable runs from Centerville to some point (?,0)(x,0) on the ?x-axis where it splits into two branches going to Springfield and Shelbyville. Find the location (?,0)(x,0) that will minimize the amount of cable between the 3 towns and compute the amount of cable needed. Justify your answer.could you pls solve the following 1 a) In three-space, find the intersection point of the two lines or classify the system: [x, y, z] = [3, -4, 5] + t[2, 1, -1] and [x, y, z] = [1, -5 ,6] + u[6, 3, -3]. Question a) options: (0, -2, 2) (5, 2, –1) (2, -4, –1) (-1, 2, 7) parallel and distinct coincident skew b) In three-space, find the intersection point of the two lines or classify the system: [x, y, z] = [2, -1, 7] + t[2, 5, 10] and [x, y, z] = [4, -21 ,6] + u[-1, 11, 8.5]. Question b) options: (3, 1, 1) (–2, 8, –3) (5, 2, –2) (3, –5, 0) parallel and distinct coincident skew45x + 15y ≥ 75 15x + 30y ≥ 75 15x + 90y ≥ 135 x ≥ 0, y ≥ 0 Label the coordinates of all vertices. (Order your answers from smallest to largest x, then from smallest to largest y.)
- Sketch the region that corresponds to the given inequalities. 3x − y ≤ 3 x + 2y ≤ 8 The x y-coordinate plane is given. There are 2 lines and a region labeled "solution set" on the graph. The first line enters the window in the third quadrant, goes up and right, passes through the point (−1, −6), crosses the y-axis at y = −3, crosses the x-axis at x = 1, passes through the point (2, 3) crossing the second line, and exits the window in the first quadrant. The second line enters the window in the second quadrant, goes down and right, passes through the point (−1, 4.5), crosses the y-axis at y = 4, passes through the point (1, 3.5), passes through the point (2, 3) crossing the first line, crosses the x-axis at x = 8, and exits the window in the fourth quadrant. The solution set is above the first line and below the second line. The regions outside the solution set are shaded. The x y-coordinate plane is given. There are 2 lines and a region labeled "solution…Suppose that in a certain year, the Pioneer fund was expected to yield 6%, while the BlackRock fund was expected to yield 6%. You would like to invest a total of up to $80,000 and earn at least $4,200 in interest in the coming year (based on the given yields). Draw the feasible region that shows how much money you can invest in each fund. (Place MHI on the x-axis and BKK on the y-axis.) Find the corner points of the regionCenterville is the headquarters of Greedy Cablevision Inc. The cable company is about to expand service to two nearby towns, Springfield and Shelbyville. There needs to be cable connecting Centerville to both towns. The idea is to save on the cost of cable by arranging the cable in a Y-shaped configuation.Centerville is located at (7,0) in the xy-plane, Springfield is at (0,5), and Shelbyville is at (0,−5). The cable runs from Centerville to some point (x,0) on the x-axis where it splits into two branches going to Springfield and Shelbyville. Find the location (x,0) that will minimize the amount of cable between the 3 towns and compute the amount of cable needed. Justify your answer. To solve this problem we need to minimize the following function of xx:f(x)= ?We find that f(x) has a critical number at x=?To verify that f(x) has a minimum at this critical number we compute the second derivative f''(x) and find that its value at the critical number is ? , a positive number.Thus the…
- Four towns wish to build a radio station. Suppose that the towns are located at (0, 0), (8,0), (0, 10) and (6, 6) on a square grid.At what point (a, b) should the station be located to minimize the sum of the squares of the distances from each town to the station?In a park, Camila is creating two designs for a fenced-in region so that dogs have a safe place to play. Camila designs each region using a coordinate grid where each unit on the grid represents one foot. Part A Camila’s first design is triangular-shaped. On the coordinate grid, she identifies two of the vertices to be (0, 0) and (0, 35). The third vertex is labeled as (x, 42). What is the positive x-coordinate of the third vertex if the area of the region will cover 700 square feet? Part B Camila’s second design is a six-sided region using the coordinates (0, 0), (0, 35), (30, 0), (40, 48), (35, 48), and (5, 35). How many feet of fencing material will Camila need for this region (rounded to the nearest whole number) ?A box (with no top) is to be constructed from a piece of cardboard with sides of length A and B by cutting out squares of length hh from the corners and folding up the sides. Find the value of h that maximizes the volume of the box if A=19 and B=25.