Concrete Calculator Triangle

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Concrete Triangle Calculator

Calculate volume, cubic yards, and bags needed for triangular slabs.

Length of the bottom side
Perpendicular height from base
Recommended: 5-10%
Total Volume (Cubic Yards): 0.00
Total Volume (Cubic Feet): 0.00
Area Covered: 0.00 sq ft
Estimated Material Cost: $0.00
Pre-Mix Bags Required (Estimated):
80lb Bags (Quikrete/Sakrete): 0
60lb Bags: 0
function calculateTriangleConcrete() { // 1. Get input values var baseStr = document.getElementById('baseLength').value; var heightStr = document.getElementById('triangleHeight').value; var depthStr = document.getElementById('slabDepth').value; var wasteStr = document.getElementById('wasteFactor').value; var costStr = document.getElementById('costPerYard').value; var qtyStr = document.getElementById('quantity').value; // 2. Parse values (handle empty inputs gracefully) var base = parseFloat(baseStr); var height = parseFloat(heightStr); var depth = parseFloat(depthStr); var waste = parseFloat(wasteStr) || 0; var costPerYard = parseFloat(costStr) || 0; var quantity = parseFloat(qtyStr) || 1; // 3. Validation if (isNaN(base) || isNaN(height) || isNaN(depth) || base <= 0 || height <= 0 || depth 0) { document.getElementById('resCost').innerText = "$" + totalCost.toFixed(2); } else { document.getElementById('resCost').innerText = "N/A"; } document.getElementById('resBags80').innerText = bags80; document.getElementById('resBags60').innerText = bags60; // Show results document.getElementById('results').style.display = "block"; }

How to Calculate Concrete for a Triangle

Calculating the concrete requirements for triangular shapes—such as corner patios, garden wedges, or structural supports—requires a slightly different geometric approach than standard rectangular slabs. Accurate calculation helps you order the correct amount of ready-mix or purchase the right number of bags, preventing expensive waste or mid-project shortages.

The Formula:
1. Area (sq ft) = (Base × Height) ÷ 2
2. Volume (cu ft) = Area × (Thickness in inches ÷ 12)
3. Cubic Yards = Volume (cu ft) ÷ 27

Step-by-Step Calculation Guide

Follow these steps to determine your concrete volume manually:

  1. Measure the Base and Height: Identify the longest straight side as your base. Measure the perpendicular distance from this base to the opposite corner (the height). Ensure these measurements are in feet.
  2. Determine Thickness: Most residential slabs (patios, walkways) are 4 inches thick. Driveways typically require 5 to 6 inches.
  3. Calculate Area: Multiply the base by the height, then divide by two. For example, a triangle with a 10ft base and 10ft height has an area of 50 sq ft.
  4. Convert to Volume: Multiply your area by the thickness in feet. If your slab is 4 inches thick, divide 4 by 12 to get 0.33 feet. 50 sq ft × 0.33 ft = 16.5 cubic feet.
  5. Convert to Yards: Concrete trucks deliver by the cubic yard. Divide your cubic feet result by 27.

Why Add a Waste Factor?

In the calculator above, we include a default "Waste/Margin" field. Concrete projects rarely go perfectly according to plan. You should typically add 5% to 10% extra material to account for:

  • Uneven subgrade or excavation (the ground is rarely perfectly flat).
  • Spillage during the pour.
  • Concrete remaining inside the mixer or pump.
  • Formwork settling or bowing under weight.

Bags vs. Ready-Mix Truck

When should you buy bags, and when should you order a truck?

  • Use Bags (60lb/80lb): Best for projects requiring less than 1 cubic yard. Mixing by hand or with a small rental mixer is labor-intensive but cost-effective for small corner fills or deck footings.
  • Order a Truck: If your project exceeds 1 to 1.5 cubic yards, ordering ready-mix is usually more efficient. Note that many suppliers have a "short load" fee for orders under 3-4 yards.

Common Triangle Types in Construction

While the formula (Base × Height) / 2 works for all triangles, ensure you are measuring the height perpendicularly (at a 90-degree angle) from the base. For right-angled triangles (common in room corners), the two sides touching the 90-degree corner can serve as the Base and Height directly.

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