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177885 − 1660 = 101660, 211−156 = 4+150−125

Mathematics

ScanSolve AI Answer

Answer

b≈0.22213b \approx 0.22213

Step-by-step solution

4 steps

The image shows a single equation with one unknown variable, bb.

The equation is:

177.8875=217−15b1150+800b177.8875 = \frac{217 - 15b}{1150} + 800b
  1. Multiply every term in the equation by 1150 to eliminate the denominator.

    1150×177.8875=1150×(217−15b1150)+1150×800b1150 \times 177.8875 = 1150 \times \left(\frac{217 - 15b}{1150}\right) + 1150 \times 800b 204570.625=217−15b+920000b204570.625 = 217 - 15b + 920000b
  2. Combine the terms that contain bb.

    204570.625=217+(920000−15)b204570.625 = 217 + (920000 - 15)b 204570.625=217+919985b204570.625 = 217 + 919985b
  3. Isolate the term with bb by subtracting 217 from both sides of the equation.

    204570.625−217=919985b204570.625 - 217 = 919985b 204353.625=919985b204353.625 = 919985b
  4. Solve for bb by dividing both sides by 919985.

    b=204353.625919985b = \frac{204353.625}{919985} b≈0.222128b \approx 0.222128

    Rounding to five decimal places, the value of bb is approximately 0.22213.

    The final answer is b≈0.22213b \approx 0.22213.

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