If it is a differentiable function, you find the value at which its derivative is 0. But in general, you can plot it as a line graph and see where it peaks.
point
when an operator operate on a function and same function is reproduced with some numerical value then the function is called eigenfunction and the numerical value is called eigen value.
At the maximum point of a function, the value of the second derivative is less than or equal to zero. Specifically, if the second derivative is negative, it indicates that the function is concave down at that point, confirming a local maximum. If the second derivative equals zero, further analysis is needed to determine the nature of the critical point, as it may be an inflection point or a higher-order maximum.
To determine the value of the objective function at the point (200, 550), you would need to substitute these values into the function itself. Without knowing the specific form of the objective function, it's impossible to provide an exact value. If you share the function, I can help you calculate the value at that point.
A function--namely a parabola (concave up). To "evaluate" this function you would need an x value and would find the resulting y value. To "solve" this function, you would probably be given a y value and asked to find the corresponding x value(s).
To determine marginal revenue from total revenue, you can calculate the change in total revenue when one additional unit is sold. This can be done by finding the derivative of the total revenue function with respect to the quantity of units sold. The resulting value will give you the marginal revenue at a specific quantity level.
GDP
To calculate marginal revenue from a table of data, you can find the change in total revenue when the quantity sold increases by one unit. This can be done by comparing the total revenue for two different quantities and dividing the change in total revenue by the change in quantity. The resulting value is the marginal revenue for that specific quantity.
The average revenue from the sale of a particular output is the value of the total sales of that output, divided by the number of units sold.
Marginal revenue is the amount of revenue which comes from every increase of a unit sales of . take a example. 5 mangoes sold at 60 Rs. 6 mangos sold at Rs 70. Thus the marginal revenue for 6th mango is 10/- Rs . formula is marginal revenue = total sales value/ no of units (-) total sales value/ no of units {after adding the units)
Marginal revenue is the amount of revenue which comes from every increase of a unit sales of . take a example. 5 mangoes sold at 60 Rs. 6 mangos sold at Rs 70. Thus the marginal revenue for 6th mango is 10/- Rs . formula is marginal revenue = total sales value/ no of units (-) total sales value/ no of units {after adding the units)
To find the minimum or maximum value of a constant in a function, you first need to identify if the constant is part of a larger expression or if it stands alone. If it's part of a function, you can analyze the function's critical points by taking its derivative and setting it to zero to find local extrema. Then, evaluate the function at these critical points and the boundaries of the domain to determine the overall minimum or maximum value. If the constant is standalone, it remains unchanged as it does not vary with input.
13 million sterling pound
To calculate the average order value (AOV) per week, first determine the total revenue generated from orders during that week. Then, divide this total revenue by the number of orders placed in that same week. The formula can be summarized as: AOV = Total Revenue for the Week / Total Number of Orders for the Week. This gives you the average amount spent per order during that specific week.
recovery time objective and recovery point objective
The critical value is an FINISHED
When demand is isoelastic, the price elasticity of demand remains constant at a specific value, typically equal to one. In this case, total revenue remains unchanged when the price changes because the percentage change in quantity demanded offsets the percentage change in price. Thus, if the price increases or decreases, total revenue remains stable.