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5^(x-5)=9^(4x)
We move all terms to the left:
5^(x-5)-(9^(4x))=0
determiningTheFunctionDomain 5^(x-5)-9^4x=0
| 6(11x-8)=348 | | 3x-6+3=2x-2 | | g+g+g²=(1+g)² | | 10(6x-12)=420 | | 3x+5=(4/5) | | -4p=208 | | 6x-12+4=6x-7 | | 0.37+1.1m=2.6m-1.18 | | 11(7x-13)=319 | | -v/3=21 | | 8–6x=32 | | 8x-40+30=8x-10 | | 9(6x-17)=117 | | -5+4r=r | | (4w)(5w)=0 | | 20h=8.75+7.50 | | 6(6x-22)=336 | | n-36=48 | | 9x-34=4x+26 | | n+5/−16=−1 | | 2x+5=3×-7 | | 20h=8.75 | | 5x+2-5+3x=21 | | 3-4x=6x-2 | | 10(7x-7)=350 | | (6x+10)=40 | | 20=-5t^2+20t | | (8x-24)=40 | | 3(2y-1)=-1+6 | | 15-x=4x,x | | 9x+3/2=3x-1 | | 8.75h+7.50=20 |