The number that doesn't belong to the series is 32 because all the other numbers in the list are perfect squares, whereas 32 is not a perfect square.
In the series of numbers you've provided, one number does not possess the same trait as the others. The numbers 64, 16, 36, 8, 4 are all perfect squares (for example: 8x8=64, 4x4=16, etc), but the number 32 is not a perfect square and therefore, it doesn't belong in the series of the following numbers.
#SPJ2
B. 12.7 cm
C 7.54 cm
D. 2.46
3 times 5 times 2.5 = $37.5
3 x 5 =15
15 x 2.5 =37.5
37.5 x 2 = 75 for both of them
I don't know if this is right or not, but that's how I would solve it!
Answer:
d
Step-by-step explanation:
Answer:
Simplified radical form is
Step-by-step explanation:
In this problem we have the sum of two radical expressions. First step is to rewrite the radical using factorization process. Numbers 54 and 24 can be written as the products of square and non-square numbers.
After that, we can replace the numbers in the radical expression, and we can simplify them. Square numbers can be simplified with the radical. Then, we can expand the products.
Now, we can take the radical as common term and add the numbers.
Finally, Simplified radical form is
The simplified radical form of 2√54 + 5√24 is 16√6.
To simplify the expression 2√54 + 5√24, we can first simplify the square roots of the numbers under the radicals.
√54 can be simplified as follows:
√54 = √(9 * 6) = √9 * √6 = 3√6.
Similarly, √24 can be simplified as:
√24 = √(4 * 6) = √4 * √6 = 2√6.
Now, we can substitute these simplified forms back into the original expression:
2√54 + 5√24 = 2(3√6) + 5(2√6).
Applying the distributive property, we have:
2(3√6) + 5(2√6) = 6√6 + 10√6.
Combining like terms, we get:
6√6 + 10√6 = (6 + 10)√6 = 16√6.
Therefore, the simplified radical form of 2√54 + 5√24 is 16√6.
Learn more about radical form at
#SPJ6