Beam Load T-Shirts
Description: A technical diagram shows two beams with supports. The top beam displays a uniform downward load, indicated by arrows and labeled 'W kN/m' and 'L (m)'. The bottom beam illustrates a similar load with bending curves and the equation 'M = wL^2/8'. The background is black with white line art.
Description: A white line drawing on a black background showing a simply supported beam under uniform load 'W kN/m' and its deflected shape. The beam has reactions 'RA' and 'RB' indicated. A length scale 'L (m)' is shown. The bending moment formula 'M = wL²/8' is displayed twice.
Description: A two-part diagram illustrating a beam's behavior. The top section shows a straight beam supported at both ends with arrows indicating a uniform downward load. A horizontal double-headed arrow denotes the beam's length. The bottom section shows the same beam deformed downwards in a curve due to the load, with a vertical arrow indicating deflection.
Description: The upper diagram shows a beam subjected to a distributed load, labeled 'Distributed Load' with dimensions 'Total Length', 'Weight per unit length', and labels 'W', 'b', 'B', and 'M'. The lower diagram illustrates a beam with a support at 'B', depicting deformation and including labels 'q', '1/2', and 'Tim', under the heading 'Maxim Bending moment'. Both diagrams use line art with white elements on a black background.
Description: A schematic shows a horizontal beam supported by a pin at the left and a roller at the right. The top diagram indicates a uniform load 'W kN/m' and length 'L (m)'. The bottom diagram shows the beam deflecting under load with the formula 'M = WL^2/8' displayed.
Description: A technical diagram illustrating a simple beam under a uniformly distributed load 'W kN/m' across its length 'L (m)'. Below, a diagram shows the deflection curves and bending moment distribution, with the equation M = wL^2/8 presented. The base text states 'Simple Beam'.
Description: A technical diagram illustrating simple beam analysis. It shows a beam under a uniform distributed load with reaction forces labeled 'R'. The diagram includes dimensions L/2 and L (m) and formulas for maximum deflection (delta max), maximum moment (M), and maximum shear (V). The style is clear and schematic.
Description: A white line diagram on a black background displays a beam supported at both ends with arrows indicating a uniformly distributed load labeled 'W kN/m'. Below is a deflection curve and the bending moment formula 'M = wL²/8'. The beam length is indicated as 'L (m)'.
Description: A schematic representation of a beam under load, depicted in white against a black background. The diagram illustrates a beam supported at both ends with triangular supports, showing its initial straight state above and its deflected curve below. Vertical lines indicate points of load or support.
Description: A monochrome schematic depicting a simple beam under uniform load. The top section shows a beam supported at both ends with arrows indicating a downward load and text 'W kN/m'. Below, the beam length is labeled 'L (m)'. The lower section illustrates the deflected shape with the formula 'M = WL^2 / 8'. The text 'Simple Beam' is at the bottom.
Description: A diagram illustrating a simple beam under a uniformly distributed load 'w kN/m' over a length 'L'. It shows the beam's structure, supports, and the resulting bending moment formula 'M = wL^2 / 8' with a deflection curve. The text 'Simple Beam' is at the bottom.
Description: A diagram illustrating beam bending. The top shows a straight beam supported at both ends with a uniform load "w kNm" distributed along its length and labeled "L (m)". The bottom shows the same beam deformed, illustrating the bending under load, with the equation for maximum moment "M = wL^2/8" displayed.
Description: A technical diagram shows two beams supported at their ends. The top beam is straight and subjected to a uniformly distributed load labeled 'W kN/m' over a length 'L (m)'. The bottom beam depicts deflected shape under load with indicated length 'L (m)' and a formula 'M=wL^2/8' at the bottom right.
