Help: 4 more than the quotient of 24 and a number x?

Samsal06

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4 more than the quotient of 24 and a number x? I have no idea how to do this
 
4 more than the quotient of 24 and a number x? I have no idea how to do this

You "have no idea how to do" what, exactly? You have posted an expression, without any instructions.

When you reply, please mention recent topics of study in your math class, as this may help us understand what is meant to be going on here. Thank you!
 
4 more than the quotient of 24 and a number x? I have no idea how to do this
My guess is that you were asked to write an expression representing that phrase.

If you are struggling with that, please try this easier example: Write an expression for "4 more than a number x". Then try this: "the quotient of 24 and x". Then put those together. But show us your attempt at any part of this.
 
"quotient" means answer to division, shown as a fraction:

quotient of 1 and 2 means 1/2 (1 divided by 2)
quotient of a and b means a/b (a divided by b)
 
"quotient" means answer to division, shown as a fraction:
quotient of 1 and 2 means 1/2 (1 divided by 2)
quotient of a and b means a/b (a divided by b)
4 more than the quotient of 24 and a number x? I have no idea how to do this
[imath]4+\dfrac{24}{x}[/imath] is the mathematical translation of the posted.
What that means is anyone's guess.
[imath][/imath][imath][/imath][imath][/imath]
 
Not that it matters but I would have written it literally as \(\displaystyle \frac{24}{x} + 4\).

Interesting ... to me ""4 more than" is the operation that comes last.
 
Not that it matters but I would have written it literally as \(\displaystyle \frac{24}{x} + 4\).

Interesting ... to me ""4 more than" is the operation that comes last.
I do the same, and tell students that although it makes no difference in this case, it does make a difference for "4 less than", so it's a good habit to develop. I think, What am I starting with, and what am I doing to it?

In other words, when I see "4 more than ...", I think, "4 more than what?", and hold off on the addition until I've written down the what.

It's important to learn what is commutative (that is, what you can ignore), but it is also important to separate that property from the basics of interpretation, and not just lazily ignore order from the start.
 
Your problem here is (24/x) + 4, but is there any equals sign with a value?
The problem evidently is to write an expression that represents the given phrase:
4 more than the quotient of 24 and a number x? I have no idea how to do this
Students typically are taught first how to write expressions, and then to use them to write equations. No equation is needed here.

They often need to learn the difference between "problem" (a task to accomplish), "expression" (a combination of variables and constants that can be evaluated, in principle, to give a number), and "equation" (a statement that two expressions are equal, which can be true or false).
 
Your problem here is (24/x) + 4, but is there any equals sign with a value?
Hi. This exercise does not involve solving an equation. (This is the 'Pre-Algebra' board.)

It is an exercise to practice translating English into mathematical expressions.

(Edit: Another cross-post with Dr. Peterson, heh.) :)
[imath]\;[/imath]
 
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