When shopping for house and interior design software, Live Home 3D has several deals available right now that can help you save. The main offer is Up to 25% Off Plans, which is a general saving on various subscription plans. This is a good starting point if you are exploring different options for your design needs.
To help you decide which deal is best for your purchase, consider your shopping cart:
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For general plan subscriptions: If you are looking to purchase any of the Live Home 3D plans, you can save up to 25% with the Up to 25% Off Plans deal. This offer is broadly applicable to the different plan types available on the website.
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For Live Home 3D Standard: If you are specifically buying the Live Home 3D Standard software, you should use the 25% Off Live Home 3D Standard sale. This deal gives you a direct 25% discount, ensuring a clear saving on this particular version.
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For Live Home 3D Pro: For those interested in Live Home 3D Pro, you have two options to consider. There is a 13% Off Live Home 3D Pro sale, or you can purchase Live Home 3D Pro for $99.99. To determine which saves you more, you will need to compare the regular price of Live Home 3D Pro. If 13% off the standard price results in a final cost less than $99.99, then the percentage discount is the better choice. If, however, the original price is higher, making 13% off still more than $99.99, then the fixed price offer at $99.99 will give you the bigger saving. You should calculate the final price after the 13% discount and then compare it to $99.99.
Our records show that Live Home 3D has offered 8 sales and deals on our page in the 12 months to November 2026. The biggest percentage saving we have seen for a sale or deal in that period was up to 33% off in July 2026.
To get the best saving on your Live Home 3D purchase, always compare the available deals against the items in your cart. Choose the offer that yields the lowest final price for the specific software or plan you intend to buy. Since no combination rules are stated, select the single offer that provides the greatest reduction.