s(t)=16t^2+48t+17

Simple and best practice solution for s(t)=16t^2+48t+17 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 s(t)=16t^2+48t+17 equation:


Simplifying
s(t) = 16t2 + 48t + 17

Multiply s * t
st = 16t2 + 48t + 17

Reorder the terms:
st = 17 + 48t + 16t2

Solving
st = 17 + 48t + 16t2

Solving for variable 's'.

Move all terms containing s to the left, all other terms to the right.

Divide each side by 't'.
s = 17t-1 + 48 + 16t

Simplifying
s = 17t-1 + 48 + 16t

Reorder the terms:
s = 48 + 17t-1 + 16t

See similar equations:

| 2[m-(3m+10)+4]=2(m+6) | | (45x^2+125x+300)/(x^2+6x+30) | | -2/3(-2x+1)=8 | | 2x-18y+10z= | | -8p-6(5-3p)=6(p-2)-26 | | 6(3x+1)=3x-8x | | x-y^2=20 | | 3y-8y+5= | | 2/3g=12 | | 5.5x^2+38x-38=0 | | 7x+4=6-(9x-6) | | -1+a-4x/3a-8a-9x/6a | | 19x+40-200=5x-5 | | 3(6x)=(5x)9 | | 1/3x^2+4x-36=0 | | (3x+5)/(8x-7)=0 | | 2/5(3k+5)-1/3(5k-2)=k+3/5 | | x(x+1)=272 | | 7(6-2a)+5a=-3 | | 1/6(8(6)-6)=7/6(6)-6+6/12 | | (3x+5)/(x-1)(x^4+7)=0 | | 7=-4(3x+3)+13x | | 2/5a+7=13 | | ((6k^7)/5)((25/16k^4)) | | -4+20+2a=8a-5a | | 11x^7+13x^7= | | 12-4x+16=8 | | -3/4+2=-17.5 | | 9=4x-2 | | 4(x+12)+7=87 | | 8.50p+6=51 | | z-7z=8z-3-z |

Equations solver categories