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Write an equation of the line containing the given point and parallel to the given line. Express your answer in the form y=mx+b
A careful player can always guarantee at least a draw at regular tic tac toe. Is this also true with cylindrical tic-tac-toe? Explain.
Poincare's model of Lobachevskian geometry was to say that points of the plane are represented by points in the interior of a circle and lines.
The length of its base its twice the width. Material for the base costs of $10 per square meter. Material for the sides costs $6 per square meter.
Find the circumference of each figure. Use 3.14 for [ ] and round your answer to one decimal place. In a circle for 3.75 ft
The cross sections perpendicular to the x-axis are isosceles right triangles with one leg on the base of the solid y=-x+3
Find the number of sides of the polygon ( if possible) if the given value corresponds to the number of degrees in the sum of the interior angles of a polygon.
Another definition of a regular tessellation is one whose vertex figures are identical regular polygons.
Describe some coping mechanisms you developed in MAT 115 that you can use for your next math course.
Find the perimeter and area of a circular sector whose angle is 3.5 radians if the circumference of the circle is 58 ft.
Find the equation of a line parallel to the x- axis and passing through the point (5, 7).
If lines l and m are parallel, then a transversal t to lines l and m cuts out congruent alternate interior angles.
Find the angle between the line segments from the centroid ( k/2, k/2, k/2) to two vertices.
Let A be a subset of R^n. Show that the characteristic function Xa is continuous on the interior of A and on the interior of its complement A' .
Draw three different nonconvex polygons. When you walk around a polygon, at each vertex you need to turn either right (clockwise) or left (counterclockwise).
The equatorial radius of the earth is approximately 3960 mL. Suppose that a wire is wrapped tightly around the earth at the equator.
If the width is increased by 2 centimeters and the length is increased by 3 centimeters, a new rectangle.
R is a slice of thickness k perpendicular to the axis of a right circular cone having maximum radius b and minimum radius.
Let M = SL(2) be the set of 2 × 2 matrices with unit determinant. Show that, when regarded as a subset .
Let M be a connected topological space and let f : M ---> R be continuous. Pick m1,m2 2 M and suppose that f(m1) < f(m2).
Build a three dimensional shape and prepare a set of questions to be presented to the class for problem solving.
Arguments in the form of Euler circles can be translated into statements using the basic connectives and the negation.
Find the area of a trapezoid with a height of 4 m and bases of 15 m and 12 m.
Write equations in both rectangular and polar form. Please show which formulas/properties are used and explain steps taken.
In an 8 inch square cake pan and a 9 inch square cake pan, what is the difference in volume each pan will hold? Assume each pan is 3 inches high.