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What else can I help you with?
How do you clear fractions?
I am not entirely sure what you mean with "clear". But if you want to get rid of fractions in an equation, you can multiply both sides of the equation by the least common multiple of the fractions. For example, take the equation: (1/2)x + 3 = (1/5)x If you multiply both sides by 10, you get: 5x + 30 = 2x
Is it true It is impossible to solve an equation that contains both decimals and fractions?
No, it is not impossible because you can convert fractions into decimal and vice versa
Solving equations with fractions 2-6?
8
When do you cross multiply to solve an equation?
When doing fractions, you may cross multiply.
How do you solve an equation where x is a numerator?
You would normally start by multiplying both sides of the equation by whatever is in the DENOMINATOR (the bottom part of the fraction), to get rid of fractions.
How could you eliminate the fractions before proceeding to solve this equation?
You can eliminate the fractions before proceeding to solve the equation to allow for easy factorization.
Which property justifies the procedure used to eliminate fractions and decimals from equations?
The property that justifies the procedure used to eliminate fractions and decimals from equations is the Multiplicative Property of Equality. This property states that if you multiply both sides of an equation by the same non-zero number, the two sides remain equal. By multiplying through by a common denominator or a power of ten, you can effectively eliminate fractions or decimals, simplifying the equation for easier manipulation.
Which number can each term of the equation be multiplied by to eliminate the fractions before solving 6 and Nash x plus x plus 5?
To eliminate the fractions in the equation ( \frac{6}{N} + \frac{x}{N} + 5 = 0 ), you can multiply each term by ( N ). This will clear the denominators, resulting in the equation ( 6 + x + 5N = 0 ), which can then be solved more easily.
Which number can each term of the equation be multiplied by to eliminate the fractions before solving 6 and ndash x plus x plus 5?
To eliminate the fractions in the equation ( \frac{6}{x} - x + 5 = 0 ), you should multiply each term by ( x ), assuming ( x \neq 0 ). This will eliminate the fraction involving ( 6/x ) and simplify the equation to a polynomial form. After multiplying, you'll have ( 6 - x^2 + 5x = 0 ).
How is solving an equation with fractions like solving an equation with whole numbers how is it different?
Solving an equation with fractions is similar to solving one with whole numbers in that both involve isolating the variable and maintaining balance throughout the equation. However, the presence of fractions often requires additional steps, such as finding a common denominator or multiplying through by that denominator to eliminate the fractions. This can make calculations more complex, but the fundamental principles of equality and operation remain the same in both cases. Ultimately, both types of equations aim to find the value of the variable that satisfies the equation.
How do you eliminate the fractions of LCd?
This can be done in an equation only. Multiply the entire equation by the LCD. This cancels every denominator leaving an equation with no fractions. EX: x/3 + 2/5 = 3/4 so the LCD for 3,5, and 4 is 60 60(x/3) + 60(2/5) = 60(3/4) 20(x) + 12(2) = 15(3) no more fractions, just solve.
Find the LCD that would eliminate the fractions in this equation 5x divide 7 plus 1 divide 14 equals 7 divide 28?
28 in this case.
How would decide what to do first when solving an equation involving fractions?
Eradicate the fractions.
Is finding LCD important in solving fractional or rational equation?
Yes, finding the least common denominator (LCD) is crucial in solving fractional or rational equations. The LCD allows you to eliminate the fractions by multiplying all terms by it, simplifying the equation and making it easier to solve. This step helps avoid errors that can arise from working with fractions directly and ensures you can combine like terms efficiently.
What does cross multiply mean?
Cross multiplying is a method used to solve equations involving fractions. It involves multiplying the numerator of one fraction by the denominator of the other fraction, and vice versa. For example, in the equation (\frac{a}{b} = \frac{c}{d}), cross multiplying yields (a \cdot d = b \cdot c). This technique helps eliminate the fractions and simplifies the equation for easier solving.
What is the equation for Standard Form?
Ax+By=C A- Cannot be negative Equation- Cannot have decimals or fractions in it
How is solving an equation containing decimals similar to solving an equation containing fractions?
Fractions and decimals that represent the same value are equivalent. For example, 1//4 and 0.25 are equivalent.
