### Point of minimal distance-equilateral triangle

Assignment Help Mathematics
##### Reference no: EM13134211

Using GEOMETRY ONLY, for an equilateral triangular region, for which points is the sum of the distances to the sides of the triangle minimal? Please show me and do not point to a web site.

### Write a Review

#### Rational functions-polynomials

Explain what makes a function a polynomial. Give an example of a function that is a polynomial and a function that is not a polynomial.

#### Similar triangle theorem

A church steeple casts a shadow 115 ft long, at the same time a 9.0 ft post casts a shadow 7.0 ft long. How high is the steeple?

#### Linearly independent subsets

Let X be any vector space over the field F, let L be a linearly independent subset of X, and A be the set of linearly independent subsets of X containing L.

#### Find the probability based on normal distribution

find the probability based on normal distribution

#### Proof regarding ordering the reals

Let x and y be real numbers. Show that x 0 if and only if x 0 if and only if x=y.

The Pythagorean Theorem for right triangles states that if a and b are the lengths of the legs of a right triangle and c is the length of the hypotenuse, then a2 + b2 = c2.

#### What is the probability that exactly four of the bulbs

A random sample of size 10 bulbs is selected from the storage room, what is the probability that exactly 4 of the bulbs will have a lifetime less than 16 days?

#### Index of subgroup and coset of subgroup

Explain what the index of a subgroup and a coset of a group are. Also, prove that if N is a subgroup of a group G such that [G: N] = 2, and if "a" and "b" are elements of G,

#### Question regarding iteration

A single line divides a plane into two regions. Two lines (by crossing) can divide a plane into four regions, three lines can divide it into seven regions.

#### Accumulation points and bolzano-weierstrass theorem

Let S a subset of R be compact. Prove that every infinite subset of S has an accumulation point in S

#### Determining normal subgroup proof

Let |G| be finite and N be a normal subgroup of G. If xN is an element of G/N and has order a power of p, show that there exists a y element of G such that |y| is a power of p and yN=xN.

#### Describe important information about queuing theory

Describe Important information about Queuing Theory. Compute the operating characteristics for the drive-through window queuing system. 