![spearjj](/avatars/30462.jpg)
spearjj
22.07.2019 •
Mathematics
Give an example of an expression with a rational exponent and explain how to convert it into radical form.
Solved
Show answers
More tips
- H Horoscopes, Magic, Divination Where Did Tarot Cards Come From?...
- S Style and Beauty How to Make Your Lips Fuller? Ideas and Tips for Beautiful Lips...
- S Style and Beauty How are artificial nails removed?...
- F Family and Home How to Sew Curtain Tapes: Best Tips from Professionals...
- H Horoscopes, Magic, Divination How to Cast a Love Spell on a Guy? Guide for Guys...
- F Family and Home How to Properly Use a Water Level?...
- L Legal consultation What Documents Are Required for a Russian Passport?...
- H Health and Medicine How to Treat Styes: Causes, Symptoms, and Home Remedies...
- F Family and Home Protect Your Home or Apartment from Pesky Ants...
- T Travel and tourism Lost in the Catacombs: What to Do?...
Answers on questions: Mathematics
- M Mathematics Help! How Can I Determine the interval in which the function is positive.I will AWARD BRAINLIST...
- M Mathematics In Items 6 and 7, each graph shows a vertical translation of the graph of f(x) = x. Write an equation to describe the graph....
- M Mathematics first one TO ANSWER and GET IT CORRECT will get brainliest plus 15 points :) and a thanks on there comment...
Ответ:
Ответ:
A rational exponent is an exponent in the form of a fraction.
When relating rational exponents to radicals, the bottom of the rational exponent is the root, while the top of the rational exponent is the new exponent on the radical.
x^(2/3) {x to the two-thirds power}
= ³√x² {the cube root of x squared}
Ex 2
x^(1/2) {x to the one-half power}
= √x {the square root of x}
Ответ:
(sample response)
Algebra tiles would not be a good tool to use to factor the trinomial because you would need to drag an x-squared tile, 18 x-tiles, and 80 plus tiles. That is a total of 99 tiles. It would take a lot of time to drag that many tiles on the board and there might not be enough space to hold all of them. You would also need to determine how to arrange all those tiles to make a rectangle. Since 80 is a multiple of 10, you might recognize that 10 and 8 are the factors that add to 18, which would give you the values to use in the X method.