Question

What value of p solves the equation?

Answer 1

I have done the equation multiple times, all I need is the answer, and I'll Fan + Medal.

Answer 2

what did YOU get ??

Answer 3

I have erased/thrown away all of my work, and i have forgotten. sorry.

Answer 4

:P sounds familiar :P

Answer 5

Really?

Answer 6

yes....

Answer 7

oh..

Answer 8

just flip the fraction to convert negative to positive exponent
x^{-m} is same \[\huge\rm \frac{ x^{-m} }{ 1 } = \frac{ 1 }{ x^m }\] m is an exponent

Answer 9

\[\huge\rm \frac{ p^{-5} }{ 1} = ???\]

Answer 10

here is ane example
\[\rm \frac{ r^{-3} }{ 1 }=\frac{ 1 }{ r^3 }\]

Answer 11

so we flip it again..

Answer 12

yes right

Answer 13

so \[\huge\rm \frac{ p^{-5} }{ 1} = ???\]

Answer 14

how would u write it after that ?

Answer 15

this is easy okai \[\frac{ 1 }{ P ^{5}}= \frac{ 1 }{ 3^{5} }\]

Answer 16

should let him do it.

Answer 17

im still confused

Answer 18

its ok if she helps me

Answer 19

sure it's!!!!

Answer 20

ok, so what do i do.

Answer 21

if i don't know how to flip that fraction then how would i find the answer ?
that's what i meant.

Answer 22

so look at her comment p^{-5} is equal to 1/p^5

Answer 23

\[3^{5}=243\] right?

Answer 24

\[P ^{-5}=\frac{ 1 }{ P ^{5} }\] I hope you get this ?

Answer 25

if you could explain it.

Answer 26

?

Answer 27

Actually that's a principal ! ^_^

Answer 28

this is exponent rule when you see `negative ` exponent you should flip the fraction
\[\huge\rm \frac{ p^{-5} }{ 1 }=\frac{ 1 }{ p^5}\] you agree ?

Answer 29

yes?

Answer 30

you are asking me ?

Answer 31

wat

Answer 32

can i please have the answer?

Answer 33

\[\frac{ 1 }{ p^5 }=\frac{ 1 }{ 243 }\] cross multiply

Answer 34

do you know how to cross multiply ?

Answer 35

yes, but isnt it just the same?

Answer 36

what do you name `same` ?

Answer 37

cross multiply then take 5th root both sides