Are My Answers Correct for These Ratio Math Problems?

In summary, Alexstrasuz did three math problems and he got incorrect answers. His first and second math expressions were both correct, but his third one was incorrect.
  • #1
Alexstrasuz1
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Hellow I did these three math problems and I wonder if my answers are right.

(1.03 : 10^-1 + 17) : (4.5^-1 + 5/18)^-2 my answer here is 3.

(0.2 : 10^-2 -2 ) : (1/0.9 - 1)^-1 my answer here is 2.

Now the last one
1/a^2+a - a+2/a+1 + a+1/a and here my anser is 2.

Thank you.
 
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  • #2
Alexstrasuz said:
Hellow I did these three math problems and I wonder if my answers are right.

(1.03 : 10^-1 + 17) : (4.5^-1 + 5/18)^-2 my answer here is 3.

(0.2 : 10^-2 -2 ) : (1/0.9 - 1)^-1 my answer here is 2.

Now the last one
1/a^2+a - a+2/a+1 + a+1/a and here my anser is 2.

Thank you.

Hello Alexstrasuz, welcome to MHB!

Your way of expressing the mathematics expressions are quite confusing. Please help us to clarify the three mathematics expressions that you have typed there so that we can help you.:)

My advice is use the parentheses when necessary, take your second mathematics expression for example, if you meant $\left(\dfrac{0.2}{10^{-2}}-2\right):\left(\dfrac{1}{0.9}-1 \right)^{-1}$, you can express it as [(0.2)/(10^(-2)) -2]/[(1)/(0.9)-1]^(-1).
 
  • #3

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  • #4
Alexstrasuz said:
View attachment 3004
Here you go a image

Question 1:

If 17 is a typo and it is meant to be 1.7, then 3 is the correct answer.

Question 2:

Correct.

Question 3:

Wrong. Show your working so that we can guide you through it.

On another note, I want to remind you that it's best to use the title that is brief with the best description of what your question is about, this is to improve the chance of your thread being viewed and answered by our helpers. I will hence rename the title of this post as "How to simplify ratio", don't you agree that sounds like more of a suitable title for this thread?:)

Also, we encourage students do not ask more than two questions in a thread or post. It is better both for forum organization, and better for you to get your questions answered in a more timely manner.
 
  • #5
Is the answer to third question 2/ (a^2)+2
 
  • #6
Alexstrasuz said:
Is the answer to third question 2/ (a^2)+2

I'm sorry, but nope. You are wrong again this time. Can you show us your working so that we can pinpoint the exact step where you did wrong?
 
  • #7
View attachment 3005

Here you go.
Ty for leading me how to use forum. Ill post by the rules next time.
 

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  • #8
Do you notice how you mentioned of you gotten $\dfrac{2}{a^2}+2$ but in fact, you have obtained the right answer $(\dfrac{2}{a^2+a})$ for the third question?:)

I believe you are quite capable in simplifying ratios, keep up the good work!
 
  • #9
Yea, I just noticed that. Thank you for motivation words, I always loved math but I did stupid things when HS started so I am trying to get back into shape for college next year. :)
 

FAQ: Are My Answers Correct for These Ratio Math Problems?

What is a ratio?

A ratio is a comparison of two quantities, typically expressed in the form of a fraction. It shows how much of one quantity there is in relation to another quantity.

How do you simplify a ratio?

To simplify a ratio, you need to find the greatest common factor (GCF) of the two numbers in the ratio. Then, divide both numbers by the GCF to get the simplified ratio.

Can you simplify ratios with decimals?

Yes, you can simplify ratios with decimals. First, convert the decimals to fractions by placing the decimal number over a power of 10 (e.g. 0.5 = 5/10). Then, follow the same steps as simplifying a regular ratio.

What is the importance of simplifying ratios?

Simplifying ratios makes them easier to work with and compare. It also helps to find equivalent ratios and make predictions based on the given ratio.

Are there any common mistakes to avoid when simplifying ratios?

One common mistake is forgetting to simplify the ratio to its lowest terms. Another mistake is mixing up the order of the numbers in the ratio, which can change the meaning of the comparison.

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