prove that a translation is an isometry "i want the prove by using a parallelogram and...

prove that a translation is an isometry
"i want the prove by using a parallelogram and proving that the two side are congruent please"

Expert Solution

Colby Messinger answered 1 year ago

Prove that any isometry maps a dinosaur to a dinosaur.

Prove that an isometry takes a (poylgon) unicorn to a congruent unicorn.

Prove that if a diagonal of a parallelogram bisects the angles whose vertices it joins, the...

Prove that if a diagonal of a parallelogram bisects the angles whose vertices it joins, the parallelogram is a rhombus

Let S ⊆ R and let G be an arbitrary isometry of R . Prove that...

Let S ⊆ R and let G be an arbitrary isometry of R . Prove that the symmetry group of G(S) is isomorphic to the symmetry group of S. Hint: If F is a symmetry of S, what is the corresponding symmetry of G(S)?

Prove that the product of a rotation and a translation is a rotation.

prove that the product of 2 dilation is either a translation or a dilation

prove groups of order 12,24,36, and 48 arent simple. i want discrete cases if possible not...

prove groups of order 12,24,36, and 48 arent simple. i want discrete cases if possible not a generalization.

I want the code for the 2D Ising model using Matlab

I am using the phbirths data in the faraway package in R. I want to: 1)...

I am using the phbirths data in the faraway package in R. I want to: 1) create a plot of the birth weight vs the gestational age and I want to colour code the points based on the mothers smoking status to determine whether or not smoking affects the babies. 2) fit a simple model (one regression line) along with both the main effects (parallel lines) and interaction (non parallel lines) ANCOVA model to the data and find out which...

Prove using the principle of mathematical induction: (i) The number of diagonals of a convex polygon...

Prove using the principle of mathematical induction: (i) The number of diagonals of a convex polygon with n vertices is n(n − 3)/2, for n ≥ 4, (ii) 2n < n! for all n > k > 0, discover the value of k before doing induction

Question