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Let S be the set of ordered pairs of positive integers, let z = (5,8), and define R so that (x1, x2) R (y1, y2) means that x1 + y2 = y1 + x2.
Show that the given relation R is an equivalence relation on the set S. Then describe the equivalence class containing the given element z of S, and determine the number of distinct equivalence classes of R.
Solve the equation graphically.
Solve the following linear equations
Find the equation in standard form of the straight line that passes through the point midway between (-7, -12) and (-5, 2) and has a slope of 3.
Convert the numbers scientific form.
In one year 5,293 delivers were made. One delivery takes 30 minutes. If this task was eliminated how much time would be saved per week?
Find the cost to remove the pollutant
How many possible solutions are there to any quadratic equation? How can you tell the number of solutions there will be to any polynomial? Provide an example to support your answer.
Suppose $1000000.00 will be recieved after 25 years. Find the value 5 years from now (t=5), V(5), assuming continuous compounding at the rate
Remaking the quadratic function.
Show the total cost expression and calculate the EOQ for an item with holding cost rate 18%, unit cost $8.00, annual demand of 40000, and ordering cost of $48.
The profit for a company is determined by the equation y = 0.02xa 0.30, where y represents the profit and x represents the number of items sold. How many items must be sold so that the profit will be at least $4000?
Find and match the graph of the linear equation.
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