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Adding 2sqrt3+3sqrt3 the result is AsqrtB where
A= _____
B=_____

Adding 23+33 2 \sqrt{3}+3 \sqrt{3} the result is AB A \sqrt{B} where\newlineA=_____ A=\_\_\_\_\_ \newlineB=_____ B=\_\_\_\_\_

Full solution

Q. Adding 23+33 2 \sqrt{3}+3 \sqrt{3} the result is AB A \sqrt{B} where\newlineA=_____ A=\_\_\_\_\_ \newlineB=_____ B=\_\_\_\_\_
  1. Identify Expression: We are given the expression 23+332\sqrt{3} + 3\sqrt{3}, which involves adding two terms that both contain the square root of 33. Since they have the same radical part, we can add them just like we add like terms in algebra.
  2. Combine Coefficients: To add the terms, we combine the coefficients (the numbers in front of the square roots) and keep the radical part the same. So, we add 22 and 33 together.2+3=52 + 3 = 5
  3. Write Final Expression: Now that we have the sum of the coefficients, we can write the final expression as 535\sqrt{3}. This means that A=5A=5 and B=3B=3, because the expression is in the form ABA\sqrt{B}.

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