What is the cross section perpendicular to the base of a square pyramid passing through the vertex? Select one: triangle sauaree

Q: find the length of the mid segment or base indicated for the given trapezoid.

A: We know that, length of mid segment of a trapezoid is always equal to half the sum of lengths of…

Q: Consider an isosceles triangle whose leg measures 2 cm. Let  be the vertex angle (the angle between…

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Q: 2. Where is the circumcenter of an obtuse triangle located? on one of the legs on the hypotenuse…

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Q: A wooden block in the shape of a rectangular pyramid is shown below: If a cross section of the block…

A: First option is the correct option. Take any plane perpendicular to the base of the rectangular…

Q: Using the pigeonhole principle: Given an equilateral triangle with side length of 1 cm, how many…

A: Pigeonhole Principle: If n pigeonholes are occupied by n+1 or more pigeons, then at least one…

Q: Can you help me draw a 6.1cm long segment and label it GH then construct the perpendicular bisector…

A: Given the length of the line segment GH=6.1m. We need to draw the perpendicular bisector of the…

Q: Which geometric solids could be to describe the approximate shape of the silo?

A: In three dimensional world, a silo has basically a top and bottom in the shape of a circle.

Q: Two boards are resting against each other to form an isosceles triangle with the ground as shown in…

A: Heron's formula A = s(s-a)(s-b)(s-c) Where  a ,b and c are sides of triangle and s is…

Q: Can you make a pyramid in which the triangular faces are not all congruent?

A: We need to draw a pyramid whose triangular faces are not all congruent.

Q: Are the opposite sides of this quadrilateral equal in length? Use the istance Formula to prove your…

A: According to question We have to evaluate the opposite side of the quadrilateral are equal Or not.

Q: Calculate the length of the third side of an isosceles triangle whose apex is 42 degrees and whose…

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Q: A square pyramid is on top of a square prism.Their bases are congruent.How many faces,vertices,and…

A: We have a square pyramid on top of a square prism. Now, a square pyramid has 5 faces, 8 edges and 5…

Q: .) A regular pentagon has a radius of 8 ft area?

A: The radius of a regular pentagon r= 8 ft.

Q: A right section of an oblique prism is a hexagon whose sides are 3cm, 4 cm, 4 cm, 5 cm, 6 cm, and 7…

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Q: A garden shaped like a rhombus has a perimeter of 100 feet and a 60 degree angle. Find the…

A: Rhombus has 4 equal sides. Perimeter = 100 feet so each side = 100/4 = 25 feet

Q: The diagonals of a non-isosceles trapezoid divide the midline into three segments, whose lengths are…

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Q: In a pyramid, the top point is called the lateral edge. True O False

A: FALSE

Q: Which solids can have a cross-section in the shape of an equilateral triangle? Select all that

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Q: Which geometric solids could be used to describe the approximate shape of the silo?

A: In this question we have to find which geometric solids could be used to best describe the…

Q: Give the most specific name to this shape based on the evidence given in the diagram Square…

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Q: 3. If one side of a rhombus measures 12 cm, find its perimeter.

A: If one side of a rhombus measures 12 cm. We have to find the perimeter of rhombus.

Q: A rectangle ABCD which measures 18 centimeters by 24 centimeters is folded once perpendicular to…

A: SOLUTION: Let ∠DCA=θ; tanθ=18/24=3/4 AC=18^2+24^2=30 Length of crease = AC*tanθ=30*(3/4)=22.5…

Q: Draw a cone that is circumscribed about a regular pyramid whose base edge is 5 inches less than 3…

A: Introduction: A pyramid and a cone is very significant solid geometrical figure in mathematics. The…

Q: The cylinder is sliced in half, as shown by the dotted line. Which shape is the cross section that…

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Q: In an isosceles triangle with vertex angle of 60° and legs 10 m long, the length of the base is____?

A: The vertex angle of the isosceles triangle is 60° and legs are 10 m long. Then the sum of the other…

Q: Vhat is the measurement of the apothem of a regular decagon with side 30 m?

A: We have to find out

Q: A vertical cross section through the apex of this pyramid would be a | Select ]

A: Given figures are 3-D

Q: A regular triangular pyramid, the length of its edge is 3, the height of the pyramid?

A: given length of edge=3 let s=3 height(h)=s23

Q: A plane intersects the prism shown parallel to the base. Which best describes the cross section?

A: I have provided solution in step2.

Q: An altitude of an equilateral triangle has length 6\/3 . What is the perimeterof the triangle?

A: An altitude of an equilateral triangle has length 63. What is the perimeterof the triangle?…

Q: The radius of the base of a riught circular cone is 2m and its height is 3m. What is the slant…

A: The redius of the base of a right circular cone is 2m and its height is 3m .then we find the slant…

Q: A 25 m tall flagpole casts a shadow that is 10 m long. At the same time, a nearby office building…

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Q: In quadrilateral ABCD, the midpoints of opposite sides are joined to form two intersecting segments.…

A: In the quadrilateral ABCD, the mid-points of opposite sides are joined by line segments. If we join…

Q: In AABC, a = 2.3 cm, c = 3.1 cm, and ZA = 28°. Determine two possible measures for ZC, rounded to…

A: Solution is given below:

Q: 3. Find the dihedral angle formed by any two adjacent faces of a regular octahedron if one edge is…

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Q: Consider any regular pyramid. Indicate which line segment has the greater length.

A: Known fact: For any regular pyramid, the relation among lengths of slant height, apothem of base and…

Q: Is there a regular polygon whose angle at the center is 17 °? 7°30'?

A: We first convert 17 1/7 into an improper fraction Then we divide 360 degrees by 170/7 to find the…

Q: In the following diagram, a square-based pyramid was positioned, so that both its vertex and…

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Q: Is there a regular polygon whose angle at the center is 7°30'?

A: We have given the central angle 7°30'. In terms of degrees, 7°30' = 7° + 0.5° = 7.5°. The central…

Q: Assume the polygon is a card and you plan to put a lace border around it. If lace cost $.48 per CM,…

A: to find the border of the card we will find the perimeter of the polygon which is equal to sum of…

Q: A rhombus has sides of length 100 centimeters, and the angle at one of the vertices is 70°.…

A: Given the rhombus of side length 100cm and the angle at one of the vertices is 70 degree. We need to…

Q: 3. The diagram shows a cuboid that is formed by bending a long wire of length 336 cm?.

A: Given : h = 4(21-x) x = 12.92 cm

Q: What polygon is formed by the intersection of plane N and the octagonal prism shown?

A: Here the intersection is formed by the plane N and octagonal prism. Polygon formed is just an…

Q: Congruent triangles are cut out of a square piece of paper 20 cm on a side, leaving a starlike…

A: Given that congruent triangles are cut out of a square having its side 20 cm. Let l be the length as…

Q: How many planes of symmetry does a polyhedron with 2 square bases and eight isosceles triangle…

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Q: A solid is a pentagonal prism. a) How many vertices does it have? b) How many lateral edges does it…

A: a) A pentagonal has 5 vertices. Since the prism has two bases, therefore it has 5·2=10 vertices.…

Q: Which describes the cross section of the square prism that passes through the vertices A, B, C, andD…

A: A square prism is a shape of cuboid having bases squares

Q: An apothem of a regular polygon is perpendicular to one of its sides. true or false?

A: To find- An apothem of a regular polygon is perpendicular to one of its sides.

Q: Explain how many vertices, edges, and faces the polyhedron have. Does it verify Euler's Formula?

A:

Optimization

Optimization comes from the same root as "optimal". "Optimal" means the highest. When you do the optimization process, that is when you are "making it best" to maximize everything and to achieve optimal results, a set of parameters is the base for the selection of the best element for a given system.

Integration

Integration means to sum the things. In mathematics, it is the branch of Calculus which is used to find the area under the curve. The operation subtraction is the inverse of addition, division is the inverse of multiplication. In the same way, integration and differentiation are inverse operators. Differential equations give a relation between a function and its derivative.

Application of Integration

In mathematics, the process of integration is used to compute complex area related problems. With the application of integration, solving area related problems, whether they are a curve, or a curve between lines, can be done easily.

Volume

In mathematics, we describe the term volume as a quantity that can express the total space that an object occupies at any point in time. Usually, volumes can only be calculated for 3-dimensional objects. By 3-dimensional or 3D objects, we mean objects that have length, breadth, and height (or depth).

Area

Area refers to the amount of space a figure encloses and the number of square units that cover a shape. It is two-dimensional and is measured in square units.