Linear Equations

Posted on Apr 18, 2023 in Mathematics

The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). 
The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x). The profit is the difference between the revenue (sales) and the cost, if x units are produced and sold, we can write the following: P(x) = R(x) – C(x) Where: P(x) = profit from sale of x units. R(x) = revenue from sale of x units C(x) = cost of production and sale of x units Revenue = (price per unit)(number of units)= p.q The cost is composed of two parts, fixed costs and variable costs: • Fixed costs such as rent, utilities… remain constant regardless of the number of units produced. • Variable costs are those directly related to the number of units produced. In general: Cost = Variable costs + fixed costs • Break-Even Point: the point where revenue equals cost R(x) = C(x).