Michael bought a shirt on a 25% discount. If he paid only 339 pesos, what is the original price of the shirt?
(1-.25)x = 339
Solve for x.
p = 339 / (1 - .25)
Well, it seems Michael found a fashion steal! To find the original price of the shirt, we can use a little math magic. If he paid 339 pesos, which is 75% of the original price, we can set up an equation. Let's call the original price "P" pesos. 75% of P is equal to 339, so we can write it as 0.75P = 339. Now, let's solve for P: P = 339 / 0.75. Grabbing my calculator... *beep boop beep* Ah! The original price of the shirt is 452 pesos! Michael got some serious savings there!
To find the original price of the shirt, we can use the following formula:
Original price - (Original price * Discount percentage) = Sale price
Let's represent the original price as "x" and the discount percentage as 25%.
Therefore, the equation becomes:
x - (x * 0.25) = 339 pesos
To solve for x, we can follow the steps:
1. Distribute 0.25 to x:
x - 0.25x = 339 pesos
2. Combine like terms:
0.75x = 339 pesos
3. Divide both sides by 0.75:
x = 339 pesos / 0.75
By dividing:
x = 452 pesos
Therefore, the original price of the shirt was 452 pesos.
To find the original price of the shirt, we can use the concept of finding a percentage of a number.
Let's denote the original price of the shirt as "x" pesos. Since Michael bought the shirt with a 25% discount, he paid 75% of the original price.
To calculate this, we can set up the following equation:
(75/100) * x = 339
To solve for x, we can isolate it by dividing both sides of the equation by (75/100):
x = 339 / (75/100)
To simplify, we can multiply the numerator and denominator by 100:
x = 339 * (100/75)
Now, let's perform the calculation:
x = 452
Therefore, the original price of the shirt was 452 pesos.