Question - Finding Consecutive Whole Numbers for a Square Root Inequality
Solution:
The image contains an inequality with a square root expression and two boxes. The inequality shows a square root of 83 $$\sqrt{83}$$, and you are asked to find two consecutive whole numbers between which this value lies.To solve this, note that the value will be between the square roots of perfect squares that are closest to 83 but on either side of it. Since $$9^2 = 81$$ and $$10^2 = 100$$, $$\sqrt{83}$$ will lie between 9 and 10.Hence, the solution to the inequality is:9 < $$\sqrt{83}$$ < 10So, the two boxes should be filled with 9 and 10, respectively.
CamTutor
In regards to math, we are professionals.
Get In Touch
Email: camtutor.ai@gmail.com