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Find the equation of the axis of symmetry and the coordinates of the vertex of the graph of the function.y = 4x2 + 5x - 1
nsists of a cylindrical main section and a hemispherical roof. If the total volume of the silo (including the part inside the roof section) is 16,000 ft3 and the cylindrical part is 30 ft tall, what is the radius of the silo?
what is the union of sets x and y b. what is the intersection of sets x and y c. create your own set z that is a subset of x
Six liters of liquid soap were bought for $11.40 per liter. The soap was repackaged in 150-mililliliter plastic containers. The cost of each container was $.26. Each container of soap sold for $3.29 per bottle. Find the profit on the 6 liters of l..
Using the appropriate substitution method and the quotient rule find the integral of: Integral: 1+tanx/1-tanx dx
A surveyor measures the top of a building. The top of the building is 50 ft away from his angle-measuring device. His angle-measuring device is 4 ft above ground. The angle of elevation to the top of the building is 63 degrees. How tall is the bui..
Multiply and Simplify the given expression - Simplify the given experssion (2x - 3)(2x + 3) - (2x + 1) 2
Bob deposits quarters and dollar bills into a vending machine to buy snacks. Find a recurrence relation for the number of ways he can deposit 25*n cents into the machine if the order matters.
A brief and an original writeup has been provided to explain the student community the concept of vertical lines. A graphical example of equation x=4 has been attached to aid the understanding of the concept.
353 people attend a local play at a private club. members get tickets for $2.75 while non-membrs have to pay $6.50 if the total gate for the play came to $1762.00 how many members and non-members came to the play.
What is the probability of getting an A on the exam? What is the probability of getting an A in the course?
Show that the Substitution Leads to Hermite's Equation, In quantum mechanics, you will work with the following differential equation
The temperature u in a star of conductivity 2 is inversely proportional to the distance from the center: u=(2/sqrt(x^2+y^2+z^2)). If the star is a sphere of radius 1, find the rate of heat flow outward across the surface of the star.
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