Card: 2 / 30 |
The formula to find the part is: Part = (Percentage / 100) * Whole. For example, if you want to find 30% of 200, you calculate: (30 / 100) * 200 = 60. |
Card: 4 / 30 |
To calculate the percentage decrease, use the formula: Percentage Decrease = [(Old Value - New Value) / Old Value] * 100. For instance, if a price drops from $50 to $30, the percentage decrease is [(50 - 30) / 50] * 100 = 40%. |
Card: 6 / 30 |
To find the percentage increase, use the formula: Percentage Increase = [(New Value - Old Value) / Old Value] * 100. For example, if a salary increases from $2,000 to $2,500, the percentage increase is [(2,500 - 2,000) / 2,000] * 100 = 25%. |
Card: 7 / 30 |
If an item costs $80 and is marked up by 15%, what is the new price? Hint: First, find 15% of $80. |
Card: 8 / 30 |
First, calculate the markup: (15 / 100) * 80 = $12. Add the markup to the original price: $80 + $12 = $92. The new price is $92. |
Card: 9 / 30 |
A student scored 45 out of 60 on a test. What is their percentage score? Hint: Use the percentage formula for part over whole. |
Card: 10 / 30 |
Percentage Score = (Score / Total) * 100 = (45 / 60) * 100 = 75%. The student scored 75%. |
Card: 12 / 30 |
Percentages can be converted to fractions and decimals. To convert a percentage to a decimal, divide by 100. To convert it to a fraction, place the percentage over 100 and simplify. For example, 25% = 25 / 100 = 0.25. |
Card: 13 / 30 |
If a product is sold for $120 after a 20% discount, what was its original price? Hint: Use the relationship between the sale price and the discount. |
Card: 14 / 30 |
Let the original price be x. The sale price after a 20% discount is 80% of x: 0.8x = 120. Thus, x = 120 / 0.8 = $150. The original price was $150. |
Card: 16 / 30 |
Percentage change measures how much a quantity has increased or decreased relative to its original value, expressed as a percentage. The formula is: Percentage Change = [(New Value - Old Value) / Old Value] * 100. |
Card: 18 / 30 |
The formula is: (Percentage / 100) * Total. For example, to find 15% of 200: (15/100) * 200 = 30. |
Card: 20 / 30 |
To find 10% of a number, simply divide the number by 10. For example, 10% of 250 is 250 / 10 = 25. |
Card: 21 / 30 |
If a laptop is priced at $800 and is on a 20% discount, what is the sale price? Hint: Calculate the discount amount first. |
Card: 22 / 30 |
First, find the discount: 20% of $800 = (20/100) * 800 = $160. Then, subtract the discount from the original price: $800 - $160 = $640. The sale price is $640. |
Card: 23 / 30 |
A company's revenue increased from $50,000 to $65,000. What is the percentage increase in revenue? Hint: Use the formula for percentage increase. |
Card: 24 / 30 |
Percentage increase = [(New Value - Old Value) / Old Value] * 100. Here, the increase is $65,000 - $50,000 = $15,000. So, the percentage increase is (15,000 / 50,000) * 100 = 30%. |
Card: 26 / 30 |
To convert a percentage to a decimal, divide the percentage by 100. For example, 25% as a decimal is 25 / 100 = 0.25. |
Card: 28 / 30 |
Percentages represent a fraction of 100. For example, 50% is equivalent to 50/100 or 1/2. |
Card: 29 / 30 |
If a product costs $120 and its price is increased by 15%, what is the new price? Hint: Calculate the increase amount and add it to the original price. |
Card: 30 / 30 |
First, find 15% of $120: (15/100) * 120 = $18. Then, add the increase to the original price: $120 + $18 = $138. The new price is $138. |