The cost of making a shirt is half of what the shirt normally sells for. Today, however, the shirt is on a 15% discount from its normal price. What is the current price of the shirt?
If the cost is c, then the price is
2c * 0.85 = 1.7c
1.8
To find the current price of the shirt, we need to first determine the original price. We know that the cost of making the shirt is half of what it normally sells for, so let's represent the original price as "x."
Given that the cost of making the shirt is half the original price, we can express this as:
Cost of making the shirt = 0.5x
Since the shirt is currently on a 15% discount, the selling price is 85% of the original price. Mathematically, this can be written as:
Selling price = 0.85x
Now, we need to find the value of "x," which represents the original price. We can set up an equation to solve for "x" by equating the cost of making the shirt to the selling price:
0.5x = 0.85x
To solve for "x," we can subtract 0.5x from both sides of the equation:
0.5x - 0.5x = 0.85x - 0.5x
This simplifies to:
0 = 0.35x
Dividing both sides of the equation by 0.35, we find:
0 / 0.35 = 0.35x / 0.35
0 = x
This means that the original price of the shirt, "x", equals zero. However, since x represents the original price, we can conclude that the original price was zero, which is not possible.
Based on this information, we cannot determine the current price of the shirt since the cost of making it is half of what it normally sells for.
Let's start by assuming the normal price of the shirt is represented by "x."
According to the information given, the cost of making the shirt is half of what it sells for, so we can calculate the cost as 0.5x.
Today, the shirt is on a 15% discount from its normal price. To find the current price, we need to subtract 15% of the normal price from the normal price.
15% of x can be calculated as 0.15 * x.
Therefore, the current price of the shirt is x - 0.15x.
Simplifying this equation gives us:
Current price = x - 0.15x
= 0.85x
Therefore, the current price of the shirt is 0.85 times the normal price.