42000=28000(1+0.08)t

Simple and best practice solution for 42000=28000(1+0.08)t equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for 42000=28000(1+0.08)t equation: 



42000=28000(1+0.08)t

We move all terms to the left:

42000-(28000(1+0.08)t)=0

We add all the numbers together, and all the variables

-(28000(1.08)t)+42000=0



We calculate terms in parentheses: -(28000(1.08)t), so:

28000(1.08)t

We multiply parentheses

30240t

Back to the equation:

-(30240t)



We move all terms containing t to the left, all other terms to the right

-30240t=-42000

t=-42000/-30240

t=1+7/18

See similar equations:

| 8(x+2)=21 | | 5x-5x=27 | | x+x0.15=948371.82 | | y=310+25(7) | | -v^2+24v+16=−6v^2 | | y=-200+12(-16) | | x+65=37 | | 2(c−3)​ =4 | | 2.6x+2.4=1.6x+2.6 | | -5x-2=-5x-5 | | 5=1−2x | | 3m​ +5=7 | | 8x–13=15+4x | | 1/100=x/15 | | 5i−9=16 | | 3e−4=5 | | y=120+18(10) | | 29-2x^2=5 | | 8c–3c=15 | | 2t2+t+28=0 | | 7t–3t=16 | | 4c–c=12 | | 7m–6m=13 | | 15=3n+1 | | (10-2x)^2=49 | | 5x+4x+3x+2x+1x+6=51 | | 15+4k=63 | | 2(b+9)=34 | | 4w=−20 | | 15=(3n)+1 | | 7x-55=1 | | 4x^2*5x=0 |

Equations solver categories