Which of the following expressions is equivalent to (2^(3))/(7)
2 x 2/7
3 x 2/7
2/7 x 2/7
2/7 x 2/7 x 2/7
2/7 x 2 x 2/7
5^3 is bigger than 3^5
5^3 = 125 and 3^5 = 243
Therefore, 3^5 is bigger than 5^3.
Order the rational numbers from least to greatest:
-10, 2, -0.5, 5/16
-10 is the smallest number since it's negative and has the largest magnitude.
Next is -0.5, which is also negative but has a smaller magnitude than -10.
Then is 5/16, which is a positive fraction but smaller than 2 and -0.5.
Finally, 2 is the largest number of these rational numbers.
Therefore, the order from least to greatest is: -10, -0.5, 5/16, 2.
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You're welcome!
To find the expression that is equivalent to (2^(3))/(7), you need to simplify the given expression.
The expression (2^(3))/(7) represents 2 cubed (2 raised to the power of 3) divided by 7.
To simplify, calculate 2 cubed first:
2 cubed = 2 x 2 x 2 = 8
So, the expression simplifies to:
8/7
Therefore, the equivalent expression to (2^(3))/(7) is 8/7.
Among the provided options, none of them is equivalent to 8/7.