How to solve x³+1=3∛27 ; x³+y³=5√49
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How to solve x³+1=3∛27 ; x³+y³=5√49

[From: ] [author: ] [Date: 11-10-07] [Hit: ]
Therefore, x = 2.8 + y³ = 35,y = 3.So your solutions are y = 3 and x = 2.plug it in the second equation to get y.......
to solve for the x you can first simplify ∛27 to 3 so the equation is now: x³+1=3(3)

then simplify more so x³=9-1 which is then x³=8 and when you simplify that x=2

to solve for the y now you can plug in 8 for x³ so now the equation is 8+y³=5√49

simplify √49 to 7 which now makes the equation 8+y³=5(7)

simplify even more making the equation now y³=35-8 which is then y³=27 and simplify that and y=3

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x=2 and y=3 :)

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∛27 = 3 and √49 = 7, so:

x³+1=9 and x³+y³=35

Solve for x³ in the first equation to get x³=8. Therefore, x = 2. Now plug this into the second equation:

8 + y³ = 35, now solve for y:

y³=27
y = 3.

So your solutions are y = 3 and x = 2.

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square root = power of 1/2
third root = 1/3

so 27^(1/3) = 3
3*3 = 9
so the first one becomes
x^3 = 8
x = 2

plug it in the second equation to get y. sqrt of 49 = 7

2^3 + y^3 = 5*7
y^3 = 35 - 8 = 27
y = 3
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keywords: solve,to,radic,How,49,27,sup,How to solve x³+1=3∛27 ; x³+y³=5√49
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