Which statement is true about the difference square root of 7 - square root of 28? It is rational and equal to -2. It is rational and equal to 0. It is irrational and equal to -2square root of 7. It is irrational and equal tosquare root of 7.
@SolomonZelman
@heyyeahyou
@precious13
It'd be best, I think, to reduce Sqrt(28) by first re-writing it as Sqrt(4)*Sqrt(7). Please simplify this.
i dont get it @mathmale
Are you sure the last choice does not have a minus sign missing?
yeah im sure @ranga
Is the question: \[\Large \sqrt{7} - \sqrt{28}\]
\[Which statement is true about the difference 2\sqrt{7} -\sqrt{28}\]
that is different from the original posting. \[2\sqrt{7} - \sqrt{28} = 2\sqrt{7} - \sqrt{4*7} = 2\sqrt{7} - 2\sqrt{7} = 0\]
It is rational and equal to -2. It is rational and equal to 0. It is irrational and equal to -2square root of 7. It is irrational and equal tosquare root of 7.
wich one is it @ranga
The answer is zero. which one says "equal to 0"?
thank you so much @ranga can you help me on one more
I can assist but I am not supposed to be solving it.
yeah i know im doing the work
Simplify: square root of 3 times square root of 21 square root of 24 square root of 63 3 square root of 7 None of the above
i think this problem is confusing
I will give a general form and you can use that solve this problem: \[\Large \sqrt{p} * \sqrt{q}= \sqrt{p*q}\]
hi
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