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Updated 2026-09-02 · Income · Educational use only ·
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Raise Impact Calculator

Real take-home pay from every raise

Estimate the extra monthly take-home pay from a salary raise, using the marginal tax rate that applies to the increase rather than an average rate.

What this tool does

This calculator estimates how much of a salary increase reaches take-home pay once tax is applied. It takes the current annual salary, the proposed new salary, and the marginal tax rate that applies to the additional income, then reports the gross annual raise, the net annual increase after tax, the raise as a percentage of current salary, and the headline figure: the extra take-home per month. At the loaded values a rise from 65,000 to 72,000 at 22% is a 7,000 raise worth 5,460 a year, arriving as 455.00 a month. Only the gap between the two salaries drives that headline figure, so a rise from 165,000 to 172,000 produces the same 455.00, while the percentage row differs because it is measured against the current salary. The marginal rate is the appropriate input rather than an average rate, since a raise stacks on top of existing earnings. The model applies one flat rate with no band structure and accounts for no pension or social contribution, regional tax, benefit taper, or other payroll deduction.

Quick answer: with the default values, the result is $455.00 (Extra Monthly Take-Home). Adjust the values below for your own figures.


Enter Values

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Formula Used
Current annual salary
New annual salary
Marginal tax rate on the additional income, as a percentage
Gross annual raise
Net annual increase after tax
Extra monthly take-home, the primary result
Raise as a percentage of the current salary

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

Your Raise Is Smaller Than You Think

A 10,000 gross raise rarely means 10,000 more in a bank account. Income tax takes a share, and so in most systems do social or payroll contributions, any regional or local tax, and any income-tested credit or allowance that tapers away as earnings rise. What survives depends on the marginal rate applying to that slice of income rather than on the average rate across the whole salary. The arithmetic is direct: at a 25% marginal rate three quarters of a raise survives, and at 40% only three fifths does. This calculator applies whatever rate is entered and reports the result as a monthly figure.

What People Often Overlook

Negotiations usually run on the gross number, because that is what appears on the offer. The figure that lands each month is a different quantity, and the gap between them is not obvious from the gross alone. The tool's loaded example makes the size of it concrete: moving from 65,000 to 72,000 is a 7,000 raise, worth 5,460 a year after a 22% marginal rate, which arrives as 455 a month. A raise described as seven thousand shows up on a payslip as a few hundred, and both descriptions are accurate.

How Your Marginal Rate Fits In

A marginal rate is the rate applied to the last slice of income rather than to all of it. That distinction is what makes a raise calculation different from a salary calculation: the increase stacks on top of existing earnings, so it is taxed at the rate covering that band and above, not at the average across the whole salary. Where a system has progressive bands the average rate sits below the marginal one, because it includes the lower-taxed portions already used up. Entering an average rate here therefore overstates what a raise delivers, and the gap widens the further up the scale the raise lands.

A worked example

With the defaults, a current salary of 65,000 rising to 72,000 at a 22% marginal rate gives a raise of 7,000 a year, a net annual increase of 5,460, and a headline figure of 455 a month. The raise is 10.77% of the current salary. Change only the tax rate and the spread is wide: the same 7,000 raise is worth 583.33 a month at 0%, 455.00 at 22%, 350.00 at 40% and 233.33 at 60%. The monthly figure is the annual net divided by twelve, so it carries no weighting for when in the year the increase takes effect.

What moves the number most

Only the gap between the two salaries drives the headline figure, not their levels. A rise from 65,000 to 72,000 and a rise from 165,000 to 172,000 both produce 455.00 a month at the same rate, because both are 7,000 raises. Where the levels do matter is the Raise Percentage row, which divides the increase by the current salary: 10.77% in the first case and 4.24% in the second. The tax rate is the other half of it, and it moves the result proportionally to what is left after tax rather than to the rate itself: going from 22% to 40% is an 18-point rise in the rate but a 23% fall in the result, from 455.00 to 350.00, because the share kept drops from 78% to 60%.

The formula behind this

The annual gross raise is the new salary less the current one. The annual net increase applies the marginal rate to that difference. The headline figure divides the net annual increase by twelve to give a monthly amount, which is the number the tool reports. Entering a new salary below the current one produces a negative result rather than an error, which is how a reduction reads through the same arithmetic. The percentage row is measured against the current salary in both directions, so a 7,000 fall from 72,000 registers as 9.72% rather than the 10.77% a 7,000 rise from 65,000 registers.

What the headline number hides

Gross pay, net pay and the figure that reaches an account can differ substantially once pension or retirement contributions, employee benefit costs, income-contingent loan repayments and any income-tested allowance are counted, and several of those scale with salary rather than staying flat. This tool isolates one component: the tax applied to the increase itself. A full payroll calculation covers the rest, and the difference between the two figures is usually the sum of those deductions rather than an error in this arithmetic. Comparative wage statistics are reported gross for the same reason, which is why a headline pay figure and a take-home figure are rarely the same number.

Example Scenario

A rise from $65,000 to $72,000, taxed at a marginal rate of 22%, adds $455.00 to monthly take-home pay, shown alongside the gross annual raise, the net annual increase, and the raise measured as a percentage of the current salary.

Inputs

Current Annual Salary:$65,000
New Annual Salary:$72,000
Marginal Tax Rate:22%
Expected Result$455.00
Expected Result breakdown
Raise Amount$7,000.00/yr
Net Annual Increase$5,460.00
Raise Percentage10.77%

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

This calculator estimates the take-home increase from a raise by subtracting the current salary from the new salary to give the gross annual raise, applying the marginal tax rate to that difference to give the net annual increase, then dividing by twelve to express it as a monthly figure, which is the headline result. It also reports the raise as a percentage of the current salary. The rate entered should be the marginal rate applying to the additional income rather than an average effective rate, since a raise sits on top of existing earnings; using an average rate overstates the result. Where a raise straddles a band threshold, a single blended rate weighted by how much of the increase falls in each band gives a closer figure than either band rate alone. The model applies one constant rate with no band structure, uses a plain division by twelve with no weighting for when in the year the increase takes effect, and accounts for no pension or retirement contribution, social or payroll contribution, regional or local tax, income-tested benefit taper, employee benefit cost, or loan repayment that scales with salary. A new salary below the current one returns a negative result rather than an error. Results are estimates for illustration purposes only.

Frequently Asked Questions

How much of my raise will I actually take home after tax?
Whatever the marginal rate is, the share kept is one minus that rate, and this calculator applies it directly. At the loaded values a 7,000 raise at a 22% marginal rate leaves 5,460 a year, or 455 a month. Change only the rate and the range is wide: 583.33 a month at 0%, 437.50 at 25%, 350.00 at 40% and 233.33 at 60%. Marginal rates commonly quoted for middle and upper-middle earnings sit between roughly a quarter and two fifths of the additional income once social or payroll contributions are counted alongside income tax, which is why a rough rule of keeping between 60% and 75% of a raise is often close. The figure that makes it accurate rather than approximate is the actual combined marginal rate for the income band the raise lands in.
Does a raise always push me into a higher tax bracket?
No. A higher band applies only to the portion of income above its threshold, not retroactively to everything below it, so crossing a threshold never reduces total take-home pay. What changes is the rate on the slice above the line, which means part of a raise can be taxed at one rate and part at a higher one. This calculator applies a single rate to the whole raise, so where an increase straddles a threshold the accurate input is a blended figure: the rate on each portion weighted by how much of the raise falls in it. Using the upper rate alone understates the result and using the lower rate alone overstates it.
What is the difference between marginal tax rate and effective tax rate?
The effective rate is total tax divided by total income, so it averages across every band including the lower-taxed portions already used up by existing pay. The marginal rate is the rate on the next unit earned. For a raise the marginal rate is the relevant one, because the increase sits on top of everything already earned rather than being spread across it. The gap between the two is not small in a progressive system: an effective rate several points below the marginal rate is normal, and entering the effective rate here would overstate the monthly figure by that difference. At the loaded values the difference between a 22% and a 30% assumption is 455.00 a month against 408.33.
Is a 5,000 raise worth it if I move into a higher tax bracket?
Yes on the arithmetic, because only the portion above the threshold is taxed at the higher rate and the rest is unaffected, so more gross income always leaves more net income. The reason a raise can still feel underwhelming is scale rather than bracket mechanics: a 5,000 raise at a 30% marginal rate is 3,500 a year, which is 291.67 a month. Two other effects can compound it where they exist: contributions that scale with salary take a share of the increase before it reaches a payslip, and income-tested allowances or credits that taper as earnings rise reduce the net gain further. Neither is a bracket effect, and neither is modelled here.
How do I work out my take-home pay after a salary increase?
Applying the marginal rate to the difference between the current and the new salary gives the annual net increase, and dividing that by twelve gives the monthly figure, which is what this calculator reports. At the loaded values that is 72,000 less 65,000, multiplied by 0.78, divided by 12, or 455.00 a month. The estimate holds to the extent the rate entered reflects the full marginal burden on that income band, so combining income tax with any social or payroll contribution and any regional or local tax gives a closer figure than income tax alone. Deductions that are not taxes, such as pension contributions or loan repayments that scale with salary, reduce the amount landing further and sit outside this calculation.

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