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(1) Find (and describe) all the regular tessellations of the plane. Note that septagons, nonagons, and 11-gons are not provided. How do you know each one you find really fills in all the gaps around a vertex point? How do you know when you're done?
(2) Find (and describe) all the semiregular tessellations of the plane ( you will need to find a good way to denote them.)
(3) What triangles will tessellate the plane? Try all kinds.(scalene)
(4) Which quadrilaterals will tessellate the plane?
Let S be a set with an associative binary operation but with no identity. Choose an element 1 not belonging to S, write M = {1} or S, and define an operation on M by using the operation of S and 1s=s=s1 for all s belonging to S.
Prove whether the following is true or false. If it is false give a counter example. If M is a connected point set, the cl(M) is connected.
A catering service has been asked to provide a lunch buffet the next day for 40 people at a set price of $10.50 per person; no function has been booked for the next two days.
Using data, I need to find out how to calculate the gravitational acceleration on each of the three planets selected. Note: With the masses measured in kilograms and the radii in meters, the units of gravitational acceleration would turn out to be..
Show that |Cos(x+iy)|==0 and minus infinity
Application of calculus
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F(x)=x^2+2x-6 X(1)=2 and x(2)=-1 I have to find the secant line of this graph but can not remember how to find the points to graph the equation
Fishing and Probability. Last week, Pat caught n distinct fish from Lake Nebagamon, but threw all of them back at the end of the fishing trip. Next week, Pat will go fishing again at the same place,
Evaluate which equations are under-identified, just-identified, and over-identified.
Prove that if a series of complex numbers sum (c_n) converges to s, then sum (c_n) is Cesaro summable to s.
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