To convert a temperature from Celsius to Fahrenheit, you can use the formula: F = (C × 9/5) + 32 Where F is the temperature in Fahrenheit and C is the temperature in Celsius. Now, let’s convert 3 degrees Celsius to Fahrenheit: Start with the Celsius temperature, which is 3. Multiply by 9/5: 3 × … Read more
To express 15 percent as a fraction, you’ll start by remembering that percent means “per hundred.” Therefore, 15 percent can be translated into a fraction as follows: Step 1: Write 15 percent as a fraction: 15% = 15/100. Step 2: Simplify the fraction. This involves finding the greatest common divisor (GCD) of the numerator and … Read more
The number 0 occupies a unique position in the realm of mathematics, as it belongs to several categories: Rational Number: A rational number is defined as any number that can be expressed as the quotient or fraction of two integers, where the denominator is not zero. Since 0 can be represented as 0/1, it qualifies … Read more
When discussing the concept of equivalence, particularly with the number 35, it’s important to consider the various contexts in which this number may appear. Here we will explore what 35 can be equivalent to in several mathematical and practical scenarios: Numerical Equivalence: In pure mathematics, 35 can be expressed in various forms. For instance, it … Read more
To convert degrees Celsius to degrees Fahrenheit, you can use the formula: F = (C × 9/5) + 32 Where: F represents degrees Fahrenheit C represents degrees Celsius Now, let’s apply this formula to convert 7 degrees Celsius to Fahrenheit: Multiply the Celsius temperature (7) by 9/5: 7 × 9/5 = 12.6 Now, add 32 … Read more
To express the number 35 as a fraction, you can simply write it as 35/1. This is because any whole number can be represented as a fraction by placing it over 1. Here’s a brief breakdown: Whole Number: 35 As a Fraction: Numerator: 35 Denominator: 1 Additionally, you can also convert 35 into other fractions … Read more
The number 25 is a representation of a quantity or value that is commonly understood in the decimal system, which is base 10. In decimal form, each digit’s place value is determined by its position, where each position represents a power of 10. Specifically, the number 25 can be broken down as follows: The digit … Read more
In algebra, the word ‘of’ is often used to indicate multiplication or a part of a whole. This usage can be particularly common when dealing with percentages, fractions, or proportions. For instance, when you see a statement like ‘50% of 200’, this translates to multiplying 50% (or 0.50 as a decimal) by 200: Calculation: 50% … Read more
To find fractions that are equivalent to 2/3, we can multiply both the numerator (the top number) and denominator (the bottom number) by the same non-zero integer. This method works because multiplying by one (which is what multiplying both numbers by the same integer is doing) does not change the value of the fraction. Here … Read more
Calculating 20 Percent of 120 To find 20 percent of 120, you can follow a straightforward method involving basic arithmetic. Here’s a step-by-step guide: Understand the Concept of Percentage: A percentage represents a fraction of 100. Therefore, when we refer to 20 percent, we mean 20 out of 100, or 20/100. Convert the Percentage to … Read more