Question

Rewrite with positive exponents. Assume that even roots are of nonnegative quantities and that all denominators are nonzero. (6xy/y)^-3

Answer 1

3x + 24y = 24, you could start by isolating x in this equation

Answer 2

so, 9(3x+24y)=24*9
and then just add
27x+216y=216
+27x-15y=-15
--------------
-15y=216-15
-15y=201
---------------
15 15

y=13.4

is this right

Answer 3

no were simply rearranging this equation to make in x= format
3x + 24y = 24
subtract the 24y on both sides
3x=24-24y
then divide both sides by 3
x=24/3 - 24y/3
reduce it
x=8-8y

Answer 4

do u understand this part?

Answer 5

yep

Answer 6

so now all we do is substitute that into the second equation
27(8-8y) – 15y = -15

Answer 7

216-216y-15y=-15
216-231y=-15
subtract 216 from both sides
-231y=-15-216
-231y=-231
divide
y=-y
is this right

Answer 8

your correct up until here
-231y=-231
divide both sides by -231
y=1

Answer 9

oh ic thanks

Answer 10

is that the end of the problem

Answer 11

no we just need to find the x value now

Answer 12

all you have to do is replace y with 1 on either of those equations then solve for x

Answer 13

3x+24*1=24
3x+24=24
ok idk

Answer 14

u got it right so far keep going

Answer 15

3x+24=24
subtract 24 from both sides
3x=24-24

Answer 16

or would i add 24

Answer 17

ya u would subtract the 24

Answer 18

but 3x=24-24
=3x=0
and then divide both sides and get x=0
is that right

Answer 19

yup

Answer 20

so is that it then is the problem done

Answer 21

with the answer being (x,y)=(1,0)

Answer 22

thank you

Answer 23

check you answer

3x + 24y = 24
27x – 15y = -15

x=1 y=0

3 ≠ 24
27≠ -15

Answer 24

oh ya you had the answer right you just wrote it wrong

Answer 25

3x + 24y = 24
27x – 15y = -15

x=0 y=1

24 = 24
– 15= -15