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Solve the given problem by integration.
A metal plate has a shape shown in Fig. 28.26. Find the x-coordinate of the centroid of the plate.
determine formulae for the coefficients.fourier series can be defined on other intervals besides -l le x le l. suppose
a. What order size would minimize the sum of annual ordering and carrying costs? (Round your answer to the nearest whole number.)
Estimate the value of the property using a DCF model with a discount rate and what is the value of the property to the nearest whole dollar?
What is the temperature of the coffee after 16 minutes?
Find the following: the projectile's velocity, the speed of the projectile, the unit tangent vector to the curve, the unit normal vector to the curve, the binormal vector.
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 2.5 inches high. Show step by step work. Include correct units with your solution.
Find the demand function , where is the number of the television sets sold per week.
A company that manufactures bicycles has a fixed cost of $ 100,000. It costs $ 100 to produce each bicycle. The selling price per bike is $ 300.
consider a linear transformation T on R3 which reflects each vector about the line spanned by [1 2 3 ]. Find a basis B such that B-matrix of T is diagonal.
At what rate is the angle of inclination of the observers line of sight increasing at the instant when the balloon is exactly 500 feet above the ground?
A local farmer has hired you to paint a cylindrical silo that is 50 feet high and has a radius of 10 feet. Every gallon of paint will cover 350 square feet. How many gallons of paint will you need to buy?
Numbers of the form a+ib = a+-1b, with a and b real numbers, are called complex numbers. In a + ib we call a the real part of a + ib and we call b the imaginary part of a + ib. Explain why i2 = -1.
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