s(t)=t(sqrt(0.96t^2+25))

Simple and best practice solution for s(t)=t(sqrt(0.96t^2+25)) 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)=t(sqrt(0.96t^2+25)) equation: 


Simplifying
s(t) = t(sqrt(0.96t2 + 25))

Multiply s * t
st = t(sqrt(0.96t2 + 25))

Reorder the terms:
st = t(qrst(25 + 0.96t2))
st = t((25 * qrst + 0.96t2 * qrst))
st = t((25qrst + 0.96qrst3))
st = (25qrst * t + 0.96qrst3 * t)
st = (25qrst2 + 0.96qrst4)

Solving
st = 25qrst2 + 0.96qrst4

Solving for variable 's'.

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

Add '-25qrst2' to each side of the equation.
-25qrst2 + st = 25qrst2 + -25qrst2 + 0.96qrst4

Combine like terms: 25qrst2 + -25qrst2 = 0
-25qrst2 + st = 0 + 0.96qrst4
-25qrst2 + st = 0.96qrst4

Add '-0.96qrst4' to each side of the equation.
-25qrst2 + -0.96qrst4 + st = 0.96qrst4 + -0.96qrst4

Combine like terms: 0.96qrst4 + -0.96qrst4 = 0.00
-25qrst2 + -0.96qrst4 + st = 0.00

The solution to this equation could not be determined.

See similar equations:

| n(n+1)(6n^5+15n^4+6n^3-6n^2-n+1)(n+7)=0 | | 7(x-2)=2x+36 | | s(t)=t(sqr(0.96t^2+25)) | | -15p^2+4p+4=0 | | 22v=902 | | 8x-x+10-6= | | 18(2x-5)-15(2x-4)-3(x-5)=8(2x+3)-3(2x+2)-2(3+4x) | | 2s^2+2s+9=0 | | lnx=96.93 | | 0=81-2x^2 | | 21=t^2-4t | | Log(10-4x)=log(x-10) | | 55=5k | | 3m-9=9+3m | | 30x^2y^2+5xy^2= | | -3.7-2.1+0.9= | | 6x-5=1-6x | | 6+ln(x+4)=8 | | f/3-4=6 | | 13+w/4=18 | | X+(X*0.104)=25 | | Ax-3=5 | | -16t^2+64t+6=0 | | 8=p/2+3 | | 4(3x-11)=32x | | (x+2)(x-5)=3(4x+2)+(x-1)(x-4) | | x+12=-25 | | -2+f/6= | | 2t^2-10=t | | 30ln=60 | | 1-5x+6=0 | | 6k+50=98 |

Equations solver categories