SOLUTION: How many pairs of integers (a, b) satisfy the equation {{{ a^b =1296 }}}
Algebra.Com
Question 1105721: How many pairs of integers (a, b) satisfy the equation
Found 2 solutions by ikleyn, Boreal:
Answer by ikleyn(52781) (Show Source): You can put this solution on YOUR website!
.
HINT. 1296 = = .
Answer by Boreal(15235) (Show Source): You can put this solution on YOUR website!
6^4 and (-6)^4=1296.
36^2 and (-36)^2=1296
1296^1=1296.
5 pairs.
RELATED QUESTIONS
How many pairs of positive integers (a,b) satisfy the equation (ab)^a =... (answered by greenestamps,MathLover1)
How many pairs of integers (a,b) satisfy the equation {{{a^ab =... (answered by ikleyn)
How many pairs of integers (a,b) satisfy the equation ab^a =... (answered by greenestamps)
How many pairs of integers (a,b) satisfy the equation {{{ab^a}}} = 648?
CC11F... (answered by greenestamps)
How many ordered pairs of positive integers (a,b) satisfy the following equation? 2a + 3b (answered by LinnW)
How many pairs of integers (b,c) satisfy the equation... (answered by robertb)
How many pairs of integers (b,c) satisfy the equation:
(b+7)/(b+4)=c/9
(answered by Edwin McCravy)
How many ordered pairs (a,b) of positive integers satisfy a^2 + b^2 = 50
(answered by vleith)
Hello,
I need help with the following math problem:
How many pairs of integers... (answered by MathLover1)