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How many ways to select a subset of eight candies from three types of candies if at most two candies of the first type can be chosen?
How many ways are there to pick a collection of exactly 10 balls from a pile of red balls, blue balls, and purple balls if there must be at least five red balls? If at most five red balls?
SHOW ALL WORK. I NEED TO UNDERSTAND HOW TO DO THESE TYPES OF QUESTIONS
An open rectangular box with square ends is to hold 6400 cm^3. It is built at a cost of $ 75/ cm^2 for the base and $25/ cm ^2 for the sides. Find the most economical dimensions.
When calculating mortgages, where r=rate, t=time p=payment what does M equal?
choose one 1 public corporation in an industry with which you are familiar. research the company on its own website the
a team of clothing workers had an output of 1000 uniforms per week. This output was increased by 20%, which demanded and increase of 50 uniforms per worker. How many workers are there? show your work.
the number of tickets sold each day for an upcoming perfomance of Hendel's Messiah is given by N(x)=-0.4x^2+8x+10, where x is the number of days since the concert was announced.when will daily ticket sales peak and how many tickets will be sold th..
What is the boundaries of each value a. 42.8 Miles b. 1.6 milliliters c. 5.36 ounces d. 18 tones e. 93.8 ounces f. 40 inches
Find the work required to empty the tank over the rim.
Evaluate the length and width of the given rectangle using the area and the relation of length and width.
Deriving relations ships using partial differentiation: Enthalpy is a function of pressure (p) and temperature (T). Write the total differential for dH. Enthalpy is also a function of entropy and pressure: dH=Vdp+TdS use this to derive an equation fo..
A ski jump is design to follow the path given by the equations: x=3.5t^2 and y=20.0+0.120t^4 - 3.00 sqrt(t^4+1) (0 less than or equal to (t) less than or equal to 4.00 s) ( x and y in m, t in s). Find the velocity and acceleration of a skier when ..
Find the points of inflection and discuss the concavity of the graph of the function f(x)=(x-2)^3(x-1).
when x15 - 1 is divided by Xm - 1for m = 1, . . . . 14. Why do all the remainders have no more than two terms? What other patterns are there? Why do they occur? What would happen if 15 was replaced by another number?
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