In Example 3, put a sign before the first radical of the first illustration and then
Question:
In Example 3, put a − sign before the first radical of the first illustration and then simplify.
Data from Example 3
To further illustrate the method of handling square roots of negative numbers, consider the difference between
For these expressions, we have
For √−3 √−12, we have the product of square roots of negative numbers, whereas for √(−3)(−12), we have the product of negative numbers under the radical. We must be careful to note the difference.
√-3√-12 and √(-3)(-12).
Step by Step Answer:
Putting a sign before the first radical of the ...View the full answer
Basic Technical Mathematics
ISBN: 9780137529896
12th Edition
Authors: Allyn J. Washington, Richard Evans
Related Video
The square of a number is the result of multiplying that number by itself. This is also known as \"raising a number to the power of 2\" or \"squaring a number\". The concept of squaring a number is important in many areas of mathematics and science, including geometry, trigonometry, and physics. It is also used in computer programming and data analysis. The square of a number is always positive, except for the square of 0, which is 0. When a negative number is squared, the result is positive. For example, the square of -3 is 9, since (-3) x (-3) = 9. To square a two-digit number, you can use the following formula: (A x 10 + B)^2 = A^2 x 100 + 2AB x 10 + B^2 Where A represents the tens digit and B represents the ones digit of the two-digit number. In this video, you can learn a fascinating math technique to quickly compute the square of any two-digit number. This trick involves three simple steps that enable you to arrive at the answer in a matter of seconds. The video demonstrates this method using three different examples, and you can try it out yourself and share your score in the comments section. You can also see how other students are performing using this technique.
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