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Calculate $\sqrt{10p} \cdot \sqrt{5p^2} \cdot \sqrt{6p^4}$ . Express your answer in simplest radical form in terms of $p$.

 

How many real solutions are there for $x$ in the following equation: $$(x - 5x + 12)^2 + 1 = -|x|$$

 Dec 18, 2014

Best Answer 

 #1
avatar+23254 
+5

The second part was just answered.

First part:  √(10p)·√(5p2)·√(6p4)  =  √(10p·5p2·6p4)  =  √(300p7)  =  √(100p6)√(3p)  =  10p3√(3p)

 Dec 18, 2014
 #1
avatar+23254 
+5
Best Answer

The second part was just answered.

First part:  √(10p)·√(5p2)·√(6p4)  =  √(10p·5p2·6p4)  =  √(300p7)  =  √(100p6)√(3p)  =  10p3√(3p)

geno3141 Dec 18, 2014
 #2
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Thank you geno!

 Dec 18, 2014

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