Question

can someone help me solve this problem? x^32.1^3/4^3=1

Answer 1

by solve you mean find "x" right?

Answer 2

could you rewrite the problem with parantheses?

Answer 3

x^32 = 64 if i see it right

Answer 4

hard to tell with the way its written

Answer 5

re write it

Answer 6

(x^32.1^3)/(4^3)=1 yes solve for X

Answer 7

\[x^{32.1^{3}}\]?

Answer 8

-Bangs head on keyboard-

Answer 9

Use the equation button

Answer 10

(x^3) * (2.1^3) ?

[x^(3.2)] [1^3] ? etc...

Answer 11

well 4^3 is easy enough to solve, than multiply the 1 on the right by that number to reduce the fraction.

Answer 12

its x^2 and rite next too it is 2.1^3 (idk how to use the equation button)

Answer 13

x^32.1^3/4^3=1

1^3/4^3 0 1/64
x^32 must be the reciprocal of 1/64

Hence x^32 = 64

Hence x = 64 ^(1/32) = 1.38788635...

Answer 14

i get: x =abt 2.62882

Answer 15

i think an exact answer would maintain the radicals tho

Answer 16

x^#/32 = 1

Answer 17

i typoed that all over dint i

Answer 18

It isnt an exact answer as the three dots imply but Amistre if you raise your result to the 32nd power it is quite a large number.

Answer 19

x^3 = (4^3)/(2.1^3)

x^3 = (4/2.1)^3 ; ^1/3 each side

x = 4/2.1

Answer 20

*x^3/32 =1 note i'm assuming the dot is multiplication and not a decimal

Answer 21

\[x^3/32\]

Answer 22

\[\frac{x^3\times2.1^3}{4^3}=1\]
\[x^=\frac{4^3}{2.1^3}\]
\[x=\frac{4}{2.1}\]

Answer 23

\[\frac{x^3\ \ 2.1^3}{4^3}=1\]

Answer 24

now your talking!

Answer 25

\[\frac{{\color{red}{x^3}}\ {\color{blue}{2.1^3}}} {\color{green}{4^3}}=1\]

Answer 26

yeesss! lol

Answer 27

multiply thru by 4^3; and divide out the 2.1^3

x^3 = \(\cfrac{4^3}{2.1^3}\) ; now cuberoot each side

x = \(\cfrac{4}{2.1}\)

Answer 28

\[x = \sqrt[3]{32}\]

Answer 29

amistre:the 2 is not cubed

Answer 30

or x = 40/21


1.90476190476190476 ...
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21 | 40.000000
21
----
190
189
----
10,0
84
----
160
147
----
130
126
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40