us l13 rocket 3D Model

CYBER MONDAY SALE 50% OFF
$36.00 -50%
$ 18.00 USD
us l13 rocket 3D Model
$36.00 -50%
$ 18.00
  • Available formats:
  • Item ID:
    55342
  • Date: 2012-06-04
  • Polygons:
    3304
  • Vertices:
    1696
  • Animated:
    No
  • Textured:
  • Rigged:
    No
  • Materials:
  • Geometry:
    Polygonal
  • Game Engine:
    Without Engine
  • Views:
    3862
  • Rating:

Description

l-13 was the first success of the k and l series of rockets robert goddard designed in the late 1930s. while his larger designs failed due to engine burn through, his redesigned l-13 returne to smaller and lighter weight designs. l-13 was launched 26 march 1937, reaching an altitude of 2.7km, the highest of any of goddard's rockets.

- single stage assembly
- 2k bmp texture and bump maps

Need more formats?

If you need a different format, please send us a Conversion Request. We can convert 3D models to: .stl, .c4d, .obj, .fbx, .ma/.mb, .3ds, .3dm, .dxf/.dwg, .max. .blend, .skp, .glb. Free Format Conversion
We do not convert 3d scenes and solid formats such as .step, .iges, .stp, .sldprt etc!

Usage Information

us l13 rocket - You can use this royalty-free 3D model for both personal and commercial purposes in accordance with the Basic or Extended License.

The Basic License covers most standard use cases, including digital advertisements, design and visualization projects, business social media accounts, native apps, web apps, video games, and physical or digital end products (both free and sold).

The Extended License includes all rights granted under the Basic License, with no usage limitations, and allows the 3D model to be used in unlimited commercial projects under Royalty-Free terms.
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Do you provide Money Back Guarantee?

Yes, we do. If you purchased a product and found some error in the renders or description, we'll try to fix the problem as soon as possible. If we cannot correct the error, we will cancel your order and you will get your money back within 24 hours from downloading the item. Read more conditions here

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