CalcOcean

Ideal Weight Calculator

Find the weight interval corresponding to an adult BMI reference range—not a personal ideal.

Your inputs

Example values are editable. Calculations stay in this browser tab and are not saved to history.

Your estimate

Enter your values and calculate. Results will appear here.

“Ideal weight” is a common search term, but this tool intentionally returns a reference interval. It solves the BMI equation for weight and does not apply a separate clinical assessment.

How to use this calculator

Enter adult height in centimetres or feet and inches. Read the result as the weights corresponding to the stated BMI interval, not as a recommended goal weight. Use the BMI tool if you want to calculate the ratio for a particular weight.

Formula and methodology

Reference weight interval = 18.5 × height in metres² to below 25 × height in metres².

Worked example

For 1.75 m, height squared is 3.0625. The interval is 56.65625 kg to below 76.5625 kg, displayed as approximately 56.7 to below 76.6 kg. The displayed upper value is rounded; classification uses the unrounded boundary.

What the result means

“Ideal weight” is a common search term, but this tool intentionally returns a reference interval. It solves the BMI equation for weight and does not apply a separate clinical assessment.

Limitations

The adult screening interval does not describe individual fitness, muscle mass or health. It is not appropriate for children or pregnancy. A person’s circumstances may require interpretation beyond this height-only comparison.

Common mistakes

Do not choose the lowest number as a goal simply because it is within the interval. This calculator does not evaluate whether weight change would be beneficial.

Frequently asked questions

Why is there no single ideal weight?

Height alone cannot determine a personal ideal. An interval makes the limited BMI-based method explicit.

Is the upper endpoint included?

No. The referenced category stops below BMI 25. Rounding the displayed weight does not change that boundary.

Sources and calculation notes