WILL GIVE MEDALS open parentheses 7 minus square root of 54 close parentheses minus open parentheses 5 plus square root of 24 a) 2 minus square root of 78 B) 2 minus square root of 30 C) 2 minus 5 square root of 6 D) 2 minus square root of 6
Lets write it out. \[(7-\sqrt{54})-(5+\sqrt{24})\]
tell me if you lose me.\[(7-\sqrt{9 \times 6})-(5+\sqrt{4 \times 6})\]\[(7-3\sqrt{ 6})-(5+2\sqrt{ 6})\]
ok whats next?
the minus next to the second parenthesis, amkes both numbers in the second parenthesis negative. \[(7-3\sqrt{6})-(5+2\sqrt{6})~~~~~~~->~~~~~~7-3\sqrt{ 6}-5-2\sqrt{ 6}\]
Add like terms, can you do that or should I ?
i dont know how to combine the square roots, i know that 7-5 is 2
is it five square root of 6?
CLOSE \[2-5\sqrt{6}\]
can u help me with another?
5 fourth root of 7 end root minus 8 cubed root of 7 end root minus 2 fourth root of 7 end root minus cubed root of 7 a) 3 fourth root of 7 end root minus 9 cubed root of 7 b) Negative 6 square root of 14 c) Negative 6 square root of 7 d) 3 fourth root of 14 end root minus 9 cubed root of 14
You subtract \[7-5~~~=2\] and \[-3\sqrt{6}-2\sqrt{6}=(-3-2)\sqrt{6}=-5\sqrt{6}\] for the question 1. so the final answer there would be \[2-5\sqrt{6}\]
okay, i just forgot the 2 :)
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I got disconnected, sorry.
\[\huge\color{blue}{ 5\sqrt[4]{7}-8\sqrt[3]{7}-2\sqrt[4]{7} -\sqrt[3]{7}} \]
I wrote it out, now lets see the like terms. \[\huge\color{green}{ 5\sqrt[4]{7}}\huge\color{red}{ -8\sqrt[3]{7}}\huge\color{green}{ -2\sqrt[4]{7}} \huge\color{red}{ -\sqrt[3]{7}} \]
add greens and reds together.
k so a) 3 fourth root of 7 end root minus 9 cubed root of 7
YES!!!!!!!!
Thanks :) im a fan :))
\[^{yw,~~and~~TY}\]
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