A body of weight 2kg is suspended as shown in the figure . The tension T $_{1}$ in the horizontal string (in kgwt) is?

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Solution

Tension at an angle $ϕ = S i n ϕ \times M g$

In this case our mass = $2 k g$

We want the tension in kg - weight.

The tension is therefore:

$S i n 30 ° \times$ 2Kg$

$S i n 30 ° = \sqrt{3}$

Tension = 2 × √3
$= 2 \sqrt{3} K g$

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A body of weight 2kg is suspended as shown in the figure . The tension T1 in the horizontal string (in kgwt) is?

Tension at an angle ϕ=Sinϕ×MgIn this case our mass = 2kgWe want the tension in kg - weight. The tension is therefore:Sin30°× 2Kg$Sin30°=√3Tension = 2 × √3=2√3Kg

A body of weight 2kg is suspended as shown in the figure . The tension T $_{1}$ in the horizontal string (in kgwt) is?

Tension at an angle $ϕ = S i n ϕ \times M g$

In this case our mass = $2 k g$

We want the tension in kg - weight.

The tension is therefore:

$S i n 30 ° \times$ 2Kg$

$S i n 30 ° = \sqrt{3}$

Tension = 2 × √3
$= 2 \sqrt{3} K g$