Finding the Product of Square Root and Square
The question asks us to find the product of two specific values: the square root of 16 and the square of 4.
Step 1: Calculate Square Root of 16
First, we find the square root of 16. The square root of a number is a value that, when multiplied by itself, gives the original number.
Mathematically, this is represented as:
$\sqrt{16}$
The square root of 16 is 4, because $4 \times 4 = 16$.
So, $\sqrt{16} = 4$.
Step 2: Calculate Square of 4
Next, we find the square of 4. The square of a number is that number multiplied by itself.
Mathematically, this is represented as:
$4^2$
The square of 4 is $4 \times 4$, which equals 16.
So, $4^2 = 16$.
Step 3: Calculate the Product
Finally, we need to find the product of the results from Step 1 and Step 2. The product means the result of multiplying the two numbers together.
We multiply the square root of 16 (which is 4) by the square of 4 (which is 16).
The calculation is:
$4 \times 16$
$4 \times 16 = 64$
Final Answer
The product of the square root of 16 and the square of 4 is 64.
Similar Questions
- Find the smallest natural number N such that the product $288 \times N$ is a perfect cube.
- Find the least number by which 6250 should be multiplied, so that it becomes a perfect cube.
- The square root of 18769 consists of how many digits?
- The square root of $1\frac{11}{25}$ is:
Evaluate \(21^3 + (-2)^3 + (-19)^3\)
- What is the least positive integer that should be subtracted from 2750, so that the difference is a perfect cube?
- The cube root of 150 will lie between:
- The value of $\sqrt{142884}$ is:
- The number by which 62557 can be divided to make it a perfect cube is:
- What is the value of $99^3$?
Important Questions from Cube and Cube Root
The cube root of 0.027 is
Two different positions of the same dice are shown, the six face of which are numbered from 1 to 6. Select the number that will be on the face opposite to the face having the number '3'.
What is the cube root of 1728?
If 5 \(\sqrt{3}\) + \(\sqrt{75}\) = 17.32, then the value of 14 \(\sqrt{3}\) + \(\sqrt{108}\) is:
Two orientations of a dice are shown. This dice can be obtained by folding which of the option figures along the lines?
