what is 9/16 x -1/4
@iGreen
@nurali
Is this \(\dfrac{9}{16}x -\dfrac{1}{4}\)?
yes
Is it equal to something?
what?
How are you to solve for x when you cannot isolate the variable?
i am in 6th grade
If this is an expression, then there is nothing you can do to it. It is already simplified.
is it an expression?
Yes.
okay but i need an answer
If this expression is equal to something, then it is an equiation and it can be solved.
The most you can do is find a common denominator and write the two fractions as 1.
Is there part of this problem that we are not seeing?
Also, what instructions were you given with this question?
the answers is : 2/3, 3/4, 1/4, 5/16
Is there an equal sign and a number missing?
@iGreen
Oh, I see. It's an addition problem. You had "x" in it, so I thought it was the letter x as a variable. Now that I see its an addition problem, you need to add two fractions. The first thing you need to do to add fractions is to find a commion denominator.
Haha, hence why I asked if I had written it up correctly! :P
haha sorry people
\(\dfrac{9}{16} + -\dfrac{1}{4} \) What is the least common multiple of 4 and 16?
32
32 is a common multiple, and we can use it, but notice that 16 is a multiple of 4, and any number is a multiple of itself, so the least common multiple of 4 and 16 is actually 16.
okay
9/16 + - 4/16
The fraction 9/16 already has the least common denominator of 16. We don;t need to work on it. We need the common denominator of 16 in the fraction 1/4. We multiply the numerator and denominator by 4 to get the denominator of 16 that we need.
Oh, I see. You're ahead of me. Correct. Now we need to add the fractions. To add fractions with the same denominator, we just add the numerators and write the same denominator. What is 9 + (-4) = ?
5
@mathstudent55
5/16
Correct. Here is the complete problem: \(\dfrac{9}{16} + - \dfrac{1}{4} \) \(=\dfrac{9}{16} + - \dfrac{4}{16} \) \(=\dfrac{9 - 4}{16}\) \(=\dfrac{5}{16}\)
You are correct.
yeahhh! can u help me with a few more
@mathstudent55
Sure. Please start a new post for each question.
Also, be carreful copying the problem, so we understand what it is, and we can help you.
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