Ask a New Question
Menu

Simplify 911z − 411z

11 answers

To simplify \( 911z - 411z \), you can combine the like terms (the coefficients of \( z \)):

\[ 911z - 411z = (911 - 411)z = 500z \]

So, the simplified expression is:

\[ 500z \]

No that’s not the answer

Let's review the subtraction step by step:

Starting with the expression \( 911z - 411z \):

  1. Combine the coefficients of \( z \): \[ 911 - 411 = 500 \]

  2. So, you have: \[ (911 - 411)z = 500z \]

Therefore, the correct and simplified expression is indeed \( 500z \).

If there's any misunderstanding or if you're looking for something else, please clarify!

Simplify  310x + 16y + 310x + 36y .  Be sure to reduce any fractions to the lowest terms.(1 point)

To simplify the expression \( 310x + 16y + 310x + 36y \), we can combine like terms.

  1. Combine the \( x \) terms: \[ 310x + 310x = 620x \]

  2. Combine the \( y \) terms: \[ 16y + 36y = 52y \]

Now, putting it all together, we get: \[ 620x + 52y \]

There are no fractions to reduce in this expression, so the simplified form is:

\[ \boxed{620x + 52y} \]

Simplify  3/10x + 1/6y + 3/10x + 36/y .  Be sure to reduce any fractions to the lowest terms.(1 point)

To simplify the expression \( \frac{3}{10}x + \frac{1}{6}y + \frac{3}{10}x + \frac{36}{y} \), we can follow these steps:

  1. Combine the like terms for \( x \): \[ \frac{3}{10}x + \frac{3}{10}x = \frac{6}{10}x. \]

    Now simplify \( \frac{6}{10} \): \[ \frac{6}{10} = \frac{3}{5}. \] So, we have: \[ \frac{3}{5}x. \]

  2. Combine the \( y \) terms: Since \( \frac{1}{6}y \) and \( \frac{36}{y} \) are not like terms, we leave them as they are.

  3. Putting it all together: The expression now is: \[ \frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}. \]

Since there are no more like terms to combine and no fractions that can be reduced further, the final simplified expression is: \[ \boxed{\frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}}. \]

So what’s the answer

The simplified form of the expression

\[ \frac{3}{10}x + \frac{1}{6}y + \frac{3}{10}x + \frac{36}{y} \]

is

\[ \frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}. \]

Thus, the final answer is:

\[ \boxed{\frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}}. \]

That’s not the answer bot 🤖 !! Can someone please give the answer!!

I apologize for the confusion. Let's simplify \( \frac{3}{10}x + \frac{1}{6}y + \frac{3}{10}x + \frac{36}{y} \) step by step correctly:

Step 1: Combine Like Terms

  1. Combine the \( x \) terms: \[ \frac{3}{10}x + \frac{3}{10}x = \frac{6}{10}x. \] Simplifying \( \frac{6}{10} \): \[ \frac{6}{10} = \frac{3}{5}. \] So, we have: \[ \frac{3}{5}x. \]

  2. The \( y \) terms are \( \frac{1}{6}y \) and \( \frac{36}{y} \), which are not like terms and cannot be combined.

So, we currently have: \[ \frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}. \]

Step 2: Write the Final Expression

Now, let's write the entire expression clearly again: \[ \frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}. \]

Final Answer

If you want to add the \( y \) terms together over a common denominator, we can express them together. The common denominator of \( 6y \) is effective here, but since \( \frac{36}{y} \) already stands alone, it's best to leave it as is unless specified:

Therefore, the final answer is:

\[ \boxed{\frac{3}{5}x + \frac{1}{6}y + \frac{36}{y}}. \]

If there's a specific manipulation or combination you expect that I missed, please clarify, and I'll be happy to assist!