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Need a little math help regarding exponents and stuff.?
Link to problem: http://img543.imageshack.us/img543/1441/pr1n.png
It would be nice if someone could show the steps involved. ^^''
k lol, I got the wrong image. This is the original one instead: http://img715.imageshack.us/img715/2751/pr1c.png
Ughh.. BeeLiz, Option B is apparently the right option. But I have no freaking idea how to get that.
Thanks to all those who have tried to help though.
3 Answers
- BeeLiz19Lv 71 decade agoFavorite Answer
x= 2^(1/3) + 2^(2/3)
VALUE OF
f(x) = x^3 - 64
[2^(1/3) + 2^(2/3)]^3 - 64
[2^(1/3) + 2^(2/3)][2^(1/3) + 2^(2/3)][2^(1/3) + 2^(2/3)] - 64
[2^(1/3) + 2^(2/3)][(2^(1/3+2/3)) + 2^(1/3+2/3) +2^(1/3+1/3) + 2^(2/3+2/3)] - 64
[2^(1/3) + 2^(2/3)][2^1 + 2^1 + 2^(2/3) + 2^(4/3)] - 64
[2^(1/3) + 2^(2/3][4 + 2^(2/3) + 2^(4/3)] - 64
4(2^(1/3)) + 2^(1/3+2/3) + 2^(1/3+4/3) + 4(2^(2/3)) + 2^(2/3+2/3) + 2^(2/3+4/3) - 64
4(2^(1/3)) + 2^1 + 2^5/3 + 4(2^(2/3)) + 2^(4/3) + 2^(6/3) - 64
4(2^(1/3)) + 2 + 2^(5/3) + 4(2^(2/3)) + 2^(4/3) + 2^2 - 64
4(2^(1/3)) + 2^(5/3) + 4(2^(2/3)) + 2^(4/3) + 2 +4 - 64
4(2^(1/3)) + 4(2^(2/3)) + 2^(5/3) + 2^(4/3) - 58
4(^3√(2)^1) + 4(^3√(2)^2) + ^3√(2)^5 + ^3√(2)^4 - 58
4(^3√2) + 4(^3√4) + ^3√32 + ^3√16 - 58
OPTION D
- caligiuriLv 44 years ago
interior the 1st component of the equation, you may sq. the two factors by using x, which will cancel out the x. this could pass away you with: z = y^2 Now that that's ordinary, initiate plugging in numbers with suitable squares. F(4): 4 = 2^2 F(4): 2^4 = 2 * 4^x F(4): sixteen = 2 * 4^x F(4): 8 = 4^x F(4): x = a million.5 a million.5 + 2 + 4 = 7.5 z =/= 4 ------------------------------- F(9): 9 = 3^2 F(9): 2^9 = 2 * 4^x F(9): 512 = 2 * 4^x F(9): 256 = 4^x F(9): x = 4 4 + 3 + 9 = sixteen ^ answer ^
- 1 decade ago
5^x-3 * 3^2x-8=225
Given the numbers available, it could be just trial and error. It so happens to be 5.
[5^(5-3) * 3^(2(5)-8)=225]
5^2 * 3^2= 225
Enjoy :)