Final Answer:
The sales price of job 1187 would be $91.00.
Step-by-step explanation:
To determine the sales price with a 30% markup above cost, we first need to calculate the cost of job 1187. Let's denote the cost as C. The formula for calculating the sales price (SP) with a markup is SP = C + (C * Markup Percentage). In this case, the markup is 30%, so the formula becomes SP = C + 0.30C.
Now, the cost can be expressed as the sum of the cost of goods sold (COGS) and the desired profit (P). Therefore, C = COGS + P. Substituting this into the sales price formula, we get SP = (COGS + P) + 0.30(COGS + P).
To simplify, distribute the 0.30 to both COGS and P: SP = COGS + P + 0.30COGS + 0.30P. Combine like terms: SP = 1.30COGS + 1.30P.
Now, substitute the actual values from job 1187: SP = 1.30 * COGS1187 + 1.30 * Profit1187.
Since we are given that the company marked up jobs at 30% above cost, Profit1187 is the same as COGS1187 * 0.30. Substitute this back into the equation: SP = 1.30 * COGS1187 + 1.30 * (0.30 * COGS1187).
Now, simplify the equation and solve for COGS1187: SP = 1.69 * COGS1187. Given the SP is $91.00, we can find COGS1187 by dividing $91.00 by 1.69, yielding a cost of $53.85. Therefore, the sales price of job 1187 is $91.00.