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ANNEX VU.K.TEST PROCEDURE FOR CHECKING ENERGY DISSIPATION

1.SETTING UP, TEST APPARATUS, RECORDING INSTRUMENTS AND PROCEDUREU.K.

1.1.Setting upU.K.

The head restraint must be fitted and tested on the seat of the vehicle for which it is intended. The seat must be firmly secured to the test bench so that it does not move under impact.

1.2.Test apparatusU.K.

1.2.1.This apparatus consists of a pendulum whose pivot is supported by ball-bearings and whose reduced mass(1) at its centre of percussion is 6·8 kg. The lower extremity of the pendulum consists of a rigid headform 165 mm in diameter whose centre is identical with the centre of percussion of the pendulum.U.K.
1.2.2.The headform is fitted with two accelerometers and a speed-measuring device, all capable of measuring values in the direction of impact.U.K.

1.3.Recording instrumentsU.K.

The recording instruments used must be such that measurements can be made with the following degrees of accuracy:

1.3.1.Acceleration:U.K.
1.3.2.Speed:U.K.
1.3.3.Time recording:U.K.

1.4.Test procedureU.K.

1.4.1.The surface to be tested must be so placed that the pendulum will strike the surface perpendicular to the point concerned.U.K.
1.4.2.The headform must strike the test item at a speed of 24·1 km/h this speed is achieved either by the mere energy of propulsion or by using an additional propelling device.U.K.

2.RESULTSU.K.

In tests carried out by the above procedure, the deceleration of the headform must not exceed 80 g continuously for more than three milliseconds. The deceleration rate is taken as the average of the readings on the two decelerometers.

3.EQUIVALENT PROCEDURESU.K.

3.1.Equivalent test procedures are permitted on condition that the results required in Section 2 can be obtained.U.K.

3.2.Responsibility for demonstrating the equivalence of a method other than that described in Section 1 rests with the person using such a method.U.K.

(1)

The relationship of the reduced mass ‘mr’ of the pendulum to the total mass ‘m’ of the pendulum at a distance ‘a’ between the centre of percussion and the axis of rotation and at a distance ‘l’ between the centre of gravity and the axis of rotation is given by the formula: ·