k^n=r(r-1+n)

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Solution for k^n=r(r-1+n) equation:


				

			
	
			

			
			

							

									
									
									
									
									
									

														
			

			
				

						
				
				
					
			
						
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				| 3x-6=-2+4 |
| 2(3x-1)+3(x+20.6)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+20.7)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+20.8)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+21.5)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+21)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+20)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.66986432)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.669)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.66)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.65)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.69)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.7)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.6)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33.5)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+34)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+33)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+25)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+60)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+400)=2(3)+6(2x+4) |
| 2(3x-1)+10000(x+4)=2(3)+6(2x+4) |
| 2(3x-1)+4000(x+4)=2(3)+6(2x+4) |
| 2(3x-1)+400(x+4)=2(3)+6(2x+4) |
| 300(3x-1)+3(x+4)=2(3)+6(2x+4) |
| 40(3x-1)+3(x+4)=2(3)+6(2x+4) |
| 2(3x-1)+3(x+4)=2(3)+6(2x+4) |
| 6(4+a)=54+3a |
| 6(4+a)=55+3a |
| 6(4+a)=65+3a |
| 6(4+a)=70+3a |
| 6(4+a)=43+3a |
| 6(4+a)=17+3a |
			
			

			
			
		

	
            

		
				
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