# Use eulers formula to find the missing number. vertices: 13 edges: 26 faces: [Solved] F V = E 2, so F=E 2 VF=26 2-13=15F=15

Im sorry i couldnt remedy the remainder.

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Eulers Formulation states that: the place V is the variety of Vertices, E is the variety of Edges and F is the variety of Faces. Weve got additionally been on condition that the variety of vertices is 15 and the variety of Edges is 24
. Weve got been requested to search out the variety of Faces, F. The Eulers method could be rearranged to to isolate F as: Substituting the values we get: Thus, possibility C is the right possibility.

Faces : 24 Step-by-step rationalization: Given: Vertices: 14 Edges: 36 We all know that the Eulers method is given by:
, the place V is the variety of vertices , E is the variety of edges and F is the variety of faces in a polyhedron. Put V=14 and E=36 within the equation, we get

can u pleasee helpp me with my current query!! thx without spending a dime factors Step-by-step rationalization:

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Faces=11 faces floor space=1112 sq. meters slant peak=4.5 cm Step-by-step rationalization: Half 1: Provided that Vertices=15 Edges=24 now we have to search out the variety of faces by utilizing Eulers method Eulers method reveals the relation between vertices, edges and face for convex polyhedron. It states that the variety of vertices and faces is precisely 2 greater than no. of edges i.e V-E F=2 15-24 F=2 F=2 24-15=11 Therefore, variety of faces are 11 Half 2: Given the peak and diameter of cone Peak=43 m Diameter=14 m Half 3: Given Radius=43 cm

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Variety of faces are 15 Step-by-step rationalization: Provided that Vertices=13 Edges=26 now we have to search out the variety of faces by utilizing Eulers method Eulers method reveals the relation between vertices, edges and face for convex polyhedron. It states that the variety of vertices and faces is precisely 2 greater than no. of edges i.e V-E F=2 13-26 F=2 F=2 13=15 Therefore, variety of faces are 15 Choice 2 is appropriate.

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Eulers Formulation states that: the place V is the variety of Vertices, E is the variety of Edges and F is the variety of Faces. Weve got additionally been on condition that the variety of vertices is 15 and the variety of Edges is 24
. Weve got been requested to search out the variety of Faces, F. The Eulers method could be rearranged to to isolate F as: Substituting the values we get: Thus, possibility C is the right possibility.

Faces : 24 Step-by-step rationalization: Given: Vertices: 14 Edges: 36 We all know that the Eulers method is given by:
, the place V is the variety of vertices , E is the variety of edges and F is the variety of faces in a polyhedron. Put V=14 and E=36 within the equation, we get

Faces=11 faces floor space=1112 sq. meters slant peak=4.5 cm Step-by-step rationalization: Half 1: Provided that Vertices=15 Edges=24 now we have to search out the variety of faces by utilizing Eulers method Eulers method reveals the relation between vertices, edges and face for convex polyhedron. It states that the variety of vertices and faces is precisely 2 greater than no. of edges i.e V-E F=2 15-24 F=2 F=2 24-15=11 Therefore, variety of faces are 11 Half 2: Given the peak and diameter of cone Peak=43 m Diameter=14 m Half 3: Given Radius=43 cm

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