When two values increase or decrease at the same rate
If someone say "five squared is ten", why are they wrong?
Because five squared means 5 time 5 which is 25. They simply multiplied 5 and 2 which is wrong
Find and fix the mistake: If 15% of our daily sugar intake is 10g, that means our daily sugar intake limit is 50g.
The daily sugar intake limit is actually about 66%
Expain the Product Rule in exponents when the base numbers are different but the exponents are the same. Provide an example
You multiply the bases and keep the exponents, answers may vary
In the statement: 17% of 100 is 17, what is the 100?
Base Percentage
Describe the Quotient Rule in exponents when the bases numbers are different and the exponents are the same. Provide an example
Divide the base numbers and keep the exponents, answers may vary
With Inverse Proportions, do we look for the unit rate or the constant?
The constant
In the statement: 17% of 100 is 17, what is the 17%?
Percent
What is simple interest?
Interest that is only based on the principal amount
When we deal with Direct Proportions, do we look for the unit rate or the constant?
Unit rate
What do you do when you have a Power of a Power in exponents? Provide an example.
Multiply the exponents, answers may vary
Describe the Product Rule in exponents when the base numbers are the same but the exponents are different. Provide an example
Keep the base and add the exponents, answers may vary
What is an Inverse Proportion? What does it mean?
When one value increases, the other value descreases.
Is this an example of a Direct or Inverse Proportion?: 10 apples are $10, how much are 15 apples? What is the answer?
Direct Proportion, $15
Is this an example of a Direct or Inverse Proportion?: It takes 4 kids 12 hours to complete a project. How long would it take 8 kids to do the same job, working at the same rate? What is the answer?
Inverse Proportion, 6 hours
In the statement: 17% of 100 is 17, what is the 17?
Percent Value
What is compound interest?
Interest that is calculated based on the initial amount as well as the accumulated interest
Describe the Quotient Rule in exponents when the base numbers are the same and the exponents are different. Provide an example
Keep the base number and subtract the exponents, answers may vary
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