Sentence examples for length which can from inspiring English sources

Exact(47)

The selectors have long been enamoured of tall fast bowlers able to extract bounce from a length, which can disturb the most composed of batting methods.

The non-dimensionalization enabled the analytical derivation of a generalized non-propagating fatigue crack length, which can be utilized for fatigue designs.

Due to the pile's length, which can extend past 30 m, it is difficult and expensive to carry out full-scale testing.

The device records the time of dusk and dawn every day, and from that calculates day length, which can be used to determine latitude (the length of a given day varying with north-south location).

This quantity varies 9.7% with superposition length, which can be considered reasonable therefore can be used as a damage criterion for single-lap joints.

"Presidential" is an audio podcast comprising 44 episodes, each around 40 minutes in length, which can be listened to on your computer or mobile device whenever and wherever you would like.

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Similar(13)

The statistical interpretation developed can provide guidance for the synthesis of linear clusters of controlled lengths, which can be tuned experimentally by adjusting the particle size and number ratios.

Three groups of sets of symbolic inequalities in link lengths, which can be used to identify the classes of the input joints of all five-bar mechanisms, are derived, applying geometric algebra formula and simple logic operations.

As an example of the applications in space science, multiple MSEE sensor probes can contribute to understanding nonlinear plasma turbulence on small (Debye and electron) scales within reconnection and shock regions by monitoring spatial inhomogeneity of plasma waves having short wave lengths, which can be sensitive to Doppler effect related to fast plasma motions (Torbert et al. 2014).

The final degradation is linked to the higher variance of the insert lengths, which can cause Pebble to detect possible misassemblies and interrupt its progression (cf. Methods).

There is, however, a special parametrization s of the curve, called the arc-length, which can be defined implicitly as the length for which the speed equals 1 along the whole curve:, where differentiation w.r.t.

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