★ CONSTRUCTION · FIREWOOD · STACK

Firewood Cord Calculator: 1 Cord from a 16 ft Stack

On the defaults — a 16 ft long, 4 ft high stack at 24 in deep — you need 1 cord, $300 total. This is the firewood cord tool: measure the stack once, turn inches into feet, divide by 128, and price the cords once — a stack sold as a cord that measures short is the oldest firewood argument there is.

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Firewood cord calculator

Put your stack length, height, depth and price per cord in: a 16 ft long, 4 ft high stack at 24 in deep holds 128 cu ft — exactly 1 cord, $300 at $300 a cord.

How long the woodpile is in feet — 16 ft on the defaults. Length moves the volume directly: a longer stack holds more cords.

How high the woodpile is stacked in feet — 4 ft on the defaults, the standard cord height. Height moves the volume the same way as length.

How deep the stack is in inches — 24 in on the defaults, a two-foot log length. Depth is in inches, so it is divided by 12 before the volume.

What one full cord costs in dollars — $300 on the defaults. Price moves only the total cost, never the cord count.

Firewood (16 ft long, 4 ft high, 24 in deep, $300 a cord)Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total).Depth 24 ÷ 12 = 2 ft; volume 16 × 4 × 2 = 128 cu ft; cords 128 ÷ 128 = 1; cost 128 ÷ 128 × $300 = $300. Keep the stack length, since the woodpile on the day settles the next order, not the plan.

Stack length: 16 ft

Stack height: 4 ft

Stack depth: 24 in

Depth in feet: 2 ft

Volume: 128 cu ft

Cords: 1 cord

Price per cord: $300

Total cost: $300

8 ft stack, same height, depth and price: Firewood needed 0.5 cords (8 ft long, 4 ft high, 24 in deep, 2 ft deep, 64 cu ft, $300 a cord, $150 total).

8 ft high stack, same length, depth and price: Firewood needed 2 cords (16 ft long, 8 ft high, 24 in deep, 2 ft deep, 256 cu ft, $300 a cord, $600 total).

12 in deep stack, same length, height and price: Firewood needed 0.5 cords (16 ft long, 4 ft high, 12 in deep, 1 ft deep, 64 cu ft, $300 a cord, $150 total).

$350 a cord, same length, height and depth: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $350 a cord, $350 total).

Length behind 1 cord: 16 ft

At the star the figures are: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total).

At the lower neighbor the figures are: Firewood needed 0.5 cords (8 ft long, 4 ft high, 24 in deep, 2 ft deep, 64 cu ft, $300 a cord, $150 total).

At the upper neighbor the figures are: Firewood needed 1.5 cords (24 ft long, 4 ft high, 24 in deep, 2 ft deep, 192 cu ft, $300 a cord, $450 total).

Reverse verdict: STEP

Depth behind 1 cord: 24 in

At the star the figures are: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total).

At the lower neighbor the figures are: Firewood needed 0.5 cords (16 ft long, 4 ft high, 12 in deep, 1 ft deep, 64 cu ft, $300 a cord, $150 total).

At the upper neighbor the figures are: Firewood needed 1.5 cords (16 ft long, 4 ft high, 36 in deep, 3 ft deep, 192 cu ft, $300 a cord, $450 total).

Reverse verdict: STEP

Price behind $300: $300

At the star the figures are: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total).

At the lower neighbor the figures are: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $250 a cord, $250 total).

At the upper neighbor the figures are: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $350 a cord, $350 total).

Reverse verdict: STEP

No stack length at all: Firewood needed 0 cords (0 ft long, 4 ft high, 24 in deep, 2 ft deep, 0 cu ft, $300 a cord, $0 total).

Negative stack length: Stack length — 0 ft or more.

No stack height at all: Firewood needed 0 cords (16 ft long, 0 ft high, 24 in deep, 2 ft deep, 0 cu ft, $300 a cord, $0 total).

Negative stack height: Stack height — 0 ft or more.

No stack depth at all: Firewood needed 0 cords (16 ft long, 4 ft high, 0 in deep, 0 ft deep, 0 cu ft, $300 a cord, $0 total).

Negative stack depth: Stack depth — 0 in or more.

No price per cord at all: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $0 a cord, $0 total).

Negative price per cord: Price per cord — $0 or more.

Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total).

8 ft stack, same height, depth and price: Firewood needed 0.5 cords (8 ft long, 4 ft high, 24 in deep, 2 ft deep, 64 cu ft, $300 a cord, $150 total)..

8 ft high stack, same length, depth and price: Firewood needed 2 cords (16 ft long, 8 ft high, 24 in deep, 2 ft deep, 256 cu ft, $300 a cord, $600 total)..

12 in deep stack, same length, height and price: Firewood needed 0.5 cords (16 ft long, 4 ft high, 12 in deep, 1 ft deep, 64 cu ft, $300 a cord, $150 total)..

$350 a cord, same length, height and depth: Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $350 a cord, $350 total)..

Reverse: Length behind 1 cord: 16 ft — at 16 ft the figures are Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total)..; at the lower neighbor the figures are Firewood needed 0.5 cords (8 ft long, 4 ft high, 24 in deep, 2 ft deep, 64 cu ft, $300 a cord, $150 total)..; at the upper neighbor the figures are Firewood needed 1.5 cords (24 ft long, 4 ft high, 24 in deep, 2 ft deep, 192 cu ft, $300 a cord, $450 total).. — verdict: STEP. Reverse: Depth behind 1 cord: 24 in — at 24 in the figures are Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total)..; at the lower neighbor the figures are Firewood needed 0.5 cords (16 ft long, 4 ft high, 12 in deep, 1 ft deep, 64 cu ft, $300 a cord, $150 total)..; at the upper neighbor the figures are Firewood needed 1.5 cords (16 ft long, 4 ft high, 36 in deep, 3 ft deep, 192 cu ft, $300 a cord, $450 total).. — verdict: STEP. Reverse: Price behind $300: $300 — at $300 the figures are Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $300 a cord, $300 total)..; at the lower neighbor the figures are Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $250 a cord, $250 total)..; at the upper neighbor the figures are Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $350 a cord, $350 total).. — verdict: STEP.

Edges: No stack length at all gives Firewood needed 0 cords (0 ft long, 4 ft high, 24 in deep, 2 ft deep, 0 cu ft, $300 a cord, $0 total).. Negative stack length gives Stack length — 0 ft or more.. No stack height at all gives Firewood needed 0 cords (16 ft long, 0 ft high, 24 in deep, 2 ft deep, 0 cu ft, $300 a cord, $0 total).. Negative stack height gives Stack height — 0 ft or more.. No stack depth at all gives Firewood needed 0 cords (16 ft long, 4 ft high, 0 in deep, 0 ft deep, 0 cu ft, $300 a cord, $0 total).. Negative stack depth gives Stack depth — 0 in or more.. No price per cord at all gives Firewood needed 1 cord (16 ft long, 4 ft high, 24 in deep, 2 ft deep, 128 cu ft, $0 a cord, $0 total).. Negative price per cord gives Price per cord — $0 or more..

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What does 1 cord, $300 total mean?

It means a stack 16 ft long, 4 ft high and 24 in deep holds 128 cu ft of stacked wood, and since a full cord is 128 cu ft, the stack is exactly 1 cord, worth $300 at $300 a cord. The depth converts from inches to feet first — 24 ÷ 12 = 2 ft — then length times height times depth gives the volume, and the volume divided by 128 gives the cords. The price only ever touches the final step.

Output · formula · meaning

OutputFormulaWhat it means
Depth in feetdepth in inches ÷ 122 ft — 24 ÷ 12.
Volumelength × height × depth128 cu ft — 16 × 4 × 2.
Cordsvolume ÷ 1281 cord — 128 ÷ 128.
Total costcords × price per cord$300 — 1 × $300.

Three things to check before you trust the number

First, check you are counting a full cord, not a face cord: a face cord is one row of a full cord — at 16 in log length it is a third of a cord, not a cord, and it is priced as a third. Second, measure the stack stacked, not loose: a loose pile thrown in a truck measures far more air than wood, and only a tight stack counts toward 128 cu ft. Third, measure the logs, not the space around them: bark, crooked lengths and air gaps all sit inside the stack, which is why a cord is a stacked measure and two stacks of the same outside size can hold slightly different wood.

Worked example

16 ft long, 4 ft high, 24 in deep, $300 a cord. Depth: 24 ÷ 12 = 2 ft. Volume: 16 × 4 × 2 = 128 cu ft. Cords: 128 ÷ 128 = 1. Cost: 1 × $300 = $300. In practice that means one full cord on the truck, one $300 payment, and a stack that should measure 4 ft high and 16 ft long when it is restacked at home — measure it there, before the wood is burned, if the count is ever disputed.

Every branch, checked

With an 8 ft stack instead of 16 ft, the volume halves to 64 cu ft, 0.5 cords, $150. With an 8 ft high stack instead of 4 ft, the volume doubles to 256 cu ft, 2 cords, $600. With 12 in depth instead of 24 in, the volume halves to 64 cu ft, 0.5 cords, $150 — depth is as powerful as length, because it multiplies the same volume. With $350 a cord instead of $300, the stack stays 1 cord but the cost rises to $350.

The reverses, worked backwards

The length behind 1 cord is 16 ft: at 8 ft the stack is 0.5 cords (8 ft long, 4 ft high, 24 in deep, 2 ft deep, 64 cu ft, $300 a cord, $150 total); at 24 ft it is 1.5 cords (24 ft long, 4 ft high, 24 in deep, 2 ft deep, 192 cu ft, $300 a cord, $450 total). The depth behind 1 cord is 24 in: at 12 in the stack is 0.5 cords (16 ft long, 4 ft high, 12 in deep, 1 ft deep, 64 cu ft, $300 a cord, $150 total); at 36 in it is 1.5 cords (16 ft long, 4 ft high, 36 in deep, 3 ft deep, 192 cu ft, $300 a cord, $450 total). The price behind $300 is $300 a cord: at $250 the total is $250; at $350 it is $350, with 1 cord in both cases.

What the defaults assume

The defaults assume a tightly stacked 16 ft by 4 ft pile of 24 in logs, priced per full cord. They do not assume loose loads, mixed log lengths, or face cords — a load that arrives loose or in short lengths needs restacking and remeasuring before it can be called a cord.

Who uses this

Accuracy & limitations

The arithmetic is exact for the inputs entered; the judgement is the stack itself. Real stacks have air gaps, crooked logs and uneven ends, and a cord is a stacked measure, not a solid block of wood — the tape on the restacked pile overrides any planning figure. Treat 1 cord as the planning figure for a 16 ft by 4 ft stack at 24 in deep, and measure the delivered stack before paying if the count matters.

Cite this calculator

Bright Side Kit, “Firewood Cord Calculator: 1 Cord from a 16 ft Stack”, https://brightoolbox.com/firewood-cord-calculator/, accessed 3 November 2026. Students and researchers: cite the calculator name, the page URL and the date you used it, and quote the defaults (16 ft long, 4 ft high, 24 in deep, $300 a cord) so the result can be checked.

Frequently asked questions

What is a cord of firewood?

A full cord is 128 cu ft of tightly stacked wood — the classic stack is 4 ft high, 4 ft deep and 8 ft long. This calculator divides your stack’s volume by 128 to get the cords.

What is the difference between a cord and a face cord?

A face cord is a single row of a full cord: at 16 in log length it is 4 ft high and 8 ft long but only 16 in deep, about a third of a full cord. Price it as a third, not as a cord.

How many cords do I need for a winter?

That depends on the stove, the house and the winter, but most wood-heated homes burn several cords a season — measure what you burned last year and divide by cords, not by truckloads.

Does the type of wood change the cord count?

No: a cord is a volume, so oak and pine both measure 128 cu ft a cord. Species changes the heat per cord, not the cords in the stack.

Why does a loose load measure more than a stacked cord?

Because loose wood traps far more air: the same logs stacked tight fill less space. Always compare sellers on stacked volume, never on loose pile size.

How do I measure an uneven pile?

Measure the pile in sections, work out each section’s volume, and add them — or restack it into a straight-sided pile and measure that. A guess from the kerb is how short cords happen.