(-2)+(-1)+(-1)+(-2)+(g-2)=
1 answer:
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Answer:
150 units;
Maximum revenue: $62,500.
Step-by-step explanation:
We have been given that a company’s total revenue from manufacturing and selling x units of their product is given by . We are asked to find the number of units sold that will maximize the revenue.
We can see that our given equation in a downward opening parabola as leading coefficient is negative.
We also know that maximum point of a downward opening parabola is ts vertex.
To find the number of units sold to maximize the revenue, we need to figure our x-coordinate of vertex.
We will use formula to find x-coordinate of vertex.
Therefore, 150 units should be sold in order to maximize revenue.
To find the maximum revenue, we will substitute in our given formula.
Therefore, the maximum revenue would be $62,500.
Let the time taken by computer for virus scan be, 'x' days
We are given that Computer A runs a virus scan in every 2.75 days and Computer B runs a virus scan in every 3.5 days.
<h3>Amount of work done by computer A⤵️</h3>Amount of work done in one day =
Amount of work done in x days =
Amount of work done in one day =
Amount of work done in x days =
Since, They are doing the same work the amount of work done is 1.
Solve for x ~
➪ <em>Thus, the time taken when both computers run a virus scan at the same time again is, 1.54 days</em>