Question : Con sider all the triangles you can create using the points shown below as vertices. Note, we are not allowing degenerate triangles (ones with all three vertices on the same line). How many non-right triangles can you creat e? Please explain your thinking and your answer in great detail as st ated in the guidelines of this project. ..

Q: Take a golden rectangle and attach a square to the longer side so that you create a new larger…

A: Given information: Consider the golden rectangle. Attach the square on the longer side. To verify:…

Q: 3) Select all the side lengths that will create a right triangle. 12, 37, 35 34, 16, 30 18, 24, 42…

A: When triangle follows Pythagoras theorem then it is right angle triangle c2= a2+b2  C = largest side

Q: Define regular and irregular polygon

A:

Q: If a triangle's dimensions are quadrupled, by wat factor is the new area change

A: The formulae for the semi-perimeter and the area of a triangle are given by s=a+b+c2 and…

Q: Show that it is impossible to duplicate the cube by use of straightedge and compass

A: Duplicating a cube means constructing a cube whose volume is twice that of the given cube. We may…

Q: Find the area of the triangle with vertices: Q(-5,-1,-1), R(-6,-4,1), S(-9,-3,2).

A:

Q: a square has four congruent sides true or false

A: solution

Q: Set-up the double integral which gives the volume of the solid in the first octant enclosed by the…

A: Volume of a solid using double integral is given by V=∫∫A z2-z1 dxdy =∫∫A y2-y1 dxdz =∫∫A x2-x1 dydz…

Q: Find the area of the triangle determined by the points P(-3,6, - 4), Q(4,8, - 8), and R(10, - 5, -…

A: we have to find the area between the triangle having three coordinates by using the formula…

Q: In an isometric drawing, how many faces are visible on each cube? О 2 Оз Can be either 1, 2, or 3

A: We can find the answer as below

Q: How many diagonals are there in a polygon of 10 sides?

A:

Q: Find the area of a triangle having vertices A(3, 2), B(1, 8), and C(8, 12).

A: We have to find the area of triangle having vertices (3,2) , (11,8) and (8,12).

Q: Example 4: Can a triangle be formed with sides of length 8, 5 and 13?

A: From the triangle inequality:   a+b>ca+c>bb+c>a   If these inequalities are satisfying…

Q: Find the area of the triangle with vertices: Q(-1,5,5), R(-2,8,7), S(-3,2,8).

A:

Q: draw and Label the special Triangles (45 degrees − 45 degrees − 90 degrees & 30 degrees − 60…

A:

Q: the area of the triangle with vertices A(-3,2), B(1,-2), and C(1,3). If recessary, round to the…

A:

Q: Why do we need to know how many triangles exist in Side-Side-Angle triangles?

A: a) We are provided with SSA i.e. Side-Side-Angle of a triangle. So, there can be three possibilities…

Q: Find the area of the triangle with vertices at SCS (3.3,35°,46°) SCS (4.7,61°,246°) SCS…

A: Given Data: Let us consider the given vertices of three points in spherical coordinate system are…

Q: Calculate the area of triangle ABC if the coordinates of the corners of a triangle ABC are: A(-2,2,…

A: NOTE: Refresh your page if you can't see any equations. . find the vector u

Q: What is a 5 sided polygon called?

A: A polygon is a flat, two-dimensional (2D) shape with straight sides that is fully closed (all the…

Q: Mary is making a decorative yard space with dimensions as shaded in green (AOAB). Mary would like to…

A: Mary claims that the area of the green shaded space is 28 sq. meters. To verify this claim, we are…

Q: a certain figure has 252 diagonals. how many sides does it have

A: To find: The number of sides if the diagonals are 252. Formula used: The number of diagonals having…

Q: Let three vertices of a triangle be ?(4, 0, 1), ?(1, 5, 2), and ?(−4, 1, −3). What is the area of…

A:

Q: Explains how Carl Gauss added up all of the numbers from 1 to 100. Include an explanation of what…

A: The Prine of Mathematics, Carl Friedrich Guass found out that addition of first n numbers is equal…

Q: what is Skewness and give eexample ?

A: SKEWNESS -  It can be described as how much statistical data distribution is asymmetrical from the…

Counting Principles

In statistics, the counting principle can be said to be the concept in which the quantity of an item is determined. There can be a single item, or a group of items, or items that are related to each other. In every possible set of items, the quantity of the possible item groups or their sorting measures can be determined with counting principles.