• Q : Non-interacting molecules....
    Mathematics :

    Suggest two non-interacting molecules. (Non-interacting means their motions are independent, i.e., completely uncorrelated.) Each molecule is equally likely to move up or down.

  • Q : Conversion procedures are allowed to be used....
    Mathematics :

    Draw a flowchart that takes the 3 digit signed signed integer X and converts it in a character string. No library conversion procedures are allowed to be used.

  • Q : Determine the equation of th parabola described....
    Mathematics :

    Determine the equation of th parabola described. Find the two points that define the latus rectum. Vertex (0,0); axis of symmetry the x-axis; containg point (3,5)

  • Q : Rate of change of the disease was a constant....
    Mathematics :

    If, on the other hand, we supposed that the rate of change of the disease was a constant 190 people per day, how long would it take to infect half of the population?

  • Q : Kind of bird....
    Mathematics :

    Another problem from the Mahavira: If 3 peacocks cost 2 coins, 4 pigeons cost 3 coins, 5 swans cost 4 coins, and 6 sarasa birds cost 5 coins, and if you by 72 birds for 56 coins, how many of each k

  • Q : Concentrating single-strength juice....
    Mathematics :

    Orange juice concentrate is made by concentrating single-strength juice to 65% solids followed by the dilution of the concentrate to 45% solids using single-strength juice.

  • Q : Reduction of boolean expressions....
    Mathematics :

    How does the reduction of Boolean expressions to simpler forms resemble the traversal of a tree? What sort of Boolean expression would you end up with at the root of the tree?

  • Q : Describe the joint distribution....
    Mathematics :

    Assume W has the normal (?, a^2). Given that W = w, assume Z has normal (aw + b, r^2) distribution. (a) describe the joint distribution of W and Z is bivariate normal, and find its parameters. (b

  • Q : Describe the longest interval on the solution....
    Mathematics :

    Describe the longest interval on the solution of the initial value problem (t-1)y'' - 3ty' + 4y= ln |t +5| ; y(0)= -1010 and y'(0)=123 is certain to exist?

  • Q : Find out the region....
    Mathematics :

    Suggest the differential equation dy/dx = ((x+1)y)^1/2. Find out the region in the x-yplane where there is a unique solution near each initial point in that region.

  • Q : Uniqueness result for the case....
    Mathematics :

    Modify the energy technique for heat equation to obtain a uniqueness result for the case of robin boundary condition at x=L with either a Dirichlet or Neumann condition at x=0.

  • Q : Essential properties of logic operations....
    Mathematics :

    How does Boolean algebra capture essential properties of logic operations and set operations?

  • Q : Describe a bijection....
    Mathematics :

    A standard checkerboard (and chessboard) is 8  8 grid. In this problem you will suggest an n  n board describe a bijection between the set of con gurations of n non- threatening rooks on an n  n

  • Q : Restrictions on where you might place the checkers....
    Mathematics :

    A standard checkerboard (and chessboard) is an 8  8 grid. In this problem you will suggest an n  n board. (a) How many manners can you place n checkers on an n  n board? Generalize your formula

  • Q : Usable area on each side....
    Mathematics :

    A DVD has 4.7 hihabytes (billions of bytes) upon each side, The usable area on each side of a DVD is 45 mm inside diameter by 180 mm outside diameter? Find the maximum area (mm^2) of each byte.

  • Q : Average slip rate....
    Mathematics :

    Suppose that the fault has an average slip rate of 2.0 cm/year. How many years (on the average) would you expect to wait between earthquakes if the slip in these earthquakes is 8 m? How long would

  • Q : What rule did you use and why....
    Mathematics :

    Let side a = 17 m, side b = 23 m and side c = 11 m. Solve for the largest angle. What rule did you use and why?

  • Q : Determine the trade discount amount....
    Mathematics :

    The list price of a watch is $6.50. The jewler receives a trade discount of 30%. Determine the trade discount amount and the net price.

  • Q : What is the implied population....
    Mathematics :

    A radio talk show host asked listeners to respond either yes or no to question, "Is the candidate who spends most on campaign the most likely to win?" Fifteen people called in and nine said yes. Wh

  • Q : Determine the general solution....
    Mathematics :

    Determine the general solution and the particular solution with the initial condition y(2pi)=1 xy'=3y+(x^4)(cosx)

  • Q : Determine the general solution....
    Mathematics :

    Determine the general solution, and the particular solution with the initial condition y(0)=1 (1+x)y'+y=cosx

  • Q : Percentage of trucks can be expected to travel....
    Mathematics :

    Reliable Trucking Company determined that, on annual basis, the distance traveled for each truck is normally distributed with average of 58,000 miles and tandard deviation of 7,500 miles. What perc

  • Q : Derivation of the vibrating string equation....
    Mathematics :

    Modify the derivation of the vibrating string equation to incorporate the case where the string is in a medium that provides resistance proportional to velocity?

  • Q : Determine an equation for the surface....
    Mathematics :

    Determine an equation for the surface obtained by rotating the parabola y = x^2 about the y-axis.

  • Q : Design seaworthy canoe....
    Mathematics :

    Each year, approximately 160 colleges compete in National Concrete Canoe Competition. Each team should design seaworthy canoe from a substance not known for its capacity to float. The canoes must w

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