2√6 + 3√96 (8+√11)(8-√11) 4=√p -2 √q-9 =7 the rad sign is over the q and -9 √5x-1 =√4x+9 √p=-1 # –1 is a solution of the original equation. 1 is an extraneous solution. # 1 is a solution of the original equation. # 1 is a solution of the original equation. –1 is an extraneous solution. # There is no solution. y=√3x+3 # x ≤ – 1 # x > 1 # x ≥ –1
are there 7 questions.. or you showed your work !! that you attempted !!
no 7 questions i dont get these ones at all
what don't you get? have you tried at all ? ... where are you stuck, Let me know so I can help you ! :S
i dont understand how to solve any of these or how to begin to find the answers its on my homework and ive completed all the rest besides these ones
\[\Large 2\sqrt{6}+3\sqrt{96}=2\sqrt{6}+3\sqrt{16\cdot 6}\] \[\Large 2\sqrt6+3\cdot 4\sqrt6 =2\sqrt6+12\sqrt6\] now sum them... and you'll have \[\Large 14\sqrt6\] This was a hint regarding to the first question
the second one .. just multiply, and tell me if you'll get stuck, so I can give a hint again... You'll forget these kinds of problems very soon , if you don't try them yourself !! ;)
im not understanding the second one though like i see how you did the first but the second is different what do i multiply
\[\Large (8+\sqrt{11})(8-\sqrt{11})=(8\cdot 8)-8\sqrt{11}+8\sqrt{11}-(\sqrt{11})^2\]
64-11=53 is the answer ;) ... NOTE: \[\Large -8\sqrt{11}+8\sqrt{11}=0\] so they cancel out ! :) try the next one ;)
ok so is the next one 36? i think
how do you get there .. show your work ! :P LOL
..never mind, that's correct ;) well done ! \[\Large 4=\sqrt p-2 \longrightarrow \sqrt p=4+2\] now square both sides ... \[\Large p=36\] If this is what you've done... that's correct ;) .. try the next one
ok yay! let me try the next one
is it 58?
58-9= 49 squared is 7?
\[\Large \sqrt{q-9}=7 \longrightarrow q-9=49\] q=49+9 q=58
is that what you got ?
I mean by calculating .. the result is it? 1=58 ?
q=58
yah thats what im saying
.. then that's correct... y=√3x+3 # x ≤ – 1 # x > 1 # x ≥ –1 \[\large y=\sqrt{3x+3}\] we have...\[\large \sqrt{3x+3}\geq 0\] square both sides... \[\Large 3x+3\geq 0\] \[\Large 3x\geq -3 \longrightarrow x\geq \frac{-3}{3}\] \[\Large x\geq -1\]
this was the last one...
no the √p=-1
tell me a number who when you square it, it becomes negative ??
√p=-1 # –1 is a solution of the original equation. 1 is an extraneous solution. # 1 is a solution of the original equation. # 1 is a solution of the original equation. –1 is an extraneous solution. # There is no solution.
\[\Large (-1)^2 \neq -1\] so.. there's no number which when we square it.. it becomes NEGATIVE ....it doesn't exist.
so there is no solution
exactly ! :)
thankyouu!!!
wait is there anyway you could just look at his last question????
https://www.connexus.com/content/media/459431-3172011-25122-PM-2041438739.png
@haileystowers sorry... the lat one, you'll do it yourself , I've to go :) ... Glad to help
about triangle... use Tangent since \[\Large \tan x=\frac{\sin x}{\cos x}\] we have... \[\Large \frac{\sin 42^{\circ}}{\cos 42^{\circ}}=\frac x5 \] use cross multiplication and the answer should be ... \[\Large x\approx 4.5\] sorry .. got to go... use calculator or something, Have a nice day . Bye :)
thankyou!
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