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The number of calories K needed each day by a moderately active man who weighs w kilograms, is h centimeters tall, and is a years old can be estimated.
Given a line l and a point P not on l, I contructed a line that contains P and meets l at a 45 degree angle using a compass.
Calculate the return (A) if the bank compounds monthly (n=12) show work.Calculate the return (A) if the bank compounds annually (n=1) show work.
Proof that f is continuous for each x in D in accordance with the epsilon-delta defitinition of continuity(can use the defintion involving f(x+h)
Any open subset U of a compactly generated space X is compactly generated if each point has an open neighborhood in X with closure contained in U.
Four cities plan to build a new airport to serve all four communities. City B (population 180,000) is 4 miles north and 3 miles west of city A.
One hundred piece of the candy are poured into a graduated cylinder with a 30 diameter.
The volume of a cylinder (think about the volume of a can) is given by V = pr2h where r is the radius of the cylinder and h is the height of the cylinder.
An engineer's plan shows a canal with a trapezoidal cross section that is 8 ft deep and 14 ft across at the bottom.
Create a graph with four odd vertices.Provide complete and step by step solution for the question and show calculations and use formulas.
A diagonal walk through a small rectangular garden 9 meters by 12 meters can be built at $10 per linear meter. How much will the walk cost?
The symmetric difference of two sets A and B, denoted by A ?B, is defined by A ? B = ( A - B ) U ( B - A ); it is thus the union of their differences.
Using the method of cylindrical shells to find the volume of the solid rotated about the line x=(-1) given the conditions: y=x3 -x2;y=0;x=0.
Find a necessary and sufficient condition for five points to form a projective frame in a three dimensional projective space P.
Find the volume of the solid that is generated by rotating the region formed by the graphs of y = x2, y =2 and x = 0 about the axis.
Let z1 and z2 be two points on a circle C. Let z3 and z4 be symmetric with respect to the circle. Show that the cross ratio (z1,z2,z3,z4) has absolute value 1.
What is the total area that the cow is capable of grazing, show how you arrived at that answer.
A guy wire (a type of support used for example, on radio antennas) is attached to the top of a 50 foot pole and stretched to a point that is d feet.
The region in the first quadrant bounded by the graphs of y = x and y = x^2/2 is rotated around the line y=x.
A ranger in fire tower B, located 45 miles at a direction of 45 degrees from tower A, spots the same fire at direction of 255 degrees.
Find the volume of the solid generated by the revolving R around the y-axis by the methods of cylindrical shells.
Determine the equilibrium position of a cylinder of radius 3 inches, height 20 inches, and weight 5pi lb that is floating with its axis vertical.
If she uses 60 yards of fencing to enclose an area of 352 square yards, then what are the dimensions marked L and W?
If " S " is the set of all "x" such that 0=x=1, what points, if any, are points of accumulation of both "S" and C(S)?
You are part of a panel of parents, teachers, and administrators working to revise the geometry curriculum for the local high school.