369784 The load vs elongation graph for four wires of the same material is shown in the figure. The thickest wire is represented by the line

369785 Two wires are made of the same material and have the same volume. However wire 1 has cross-sectional area \(A\) and wire 2 has cross-sectional area \(9\;A\). If the length of wire 1 increases by \(\Delta x\) on applying force \(F\), how much force is needed to stretch wire 2 by the same amount?

369786 The ratio of the length of two wires \({a}\) and \({b}\) of same materials is \({1: 3}\) and the ratio of their diameters is \({3: 1}\). They are stretched by the same force then the ratio of increase in lengths will be

369787 Two wires of different materials have same length \(\mathrm{L}\) and same diameter \(\mathrm{d}\). The second wire is connected at the end of the first wire and forms one single wire of double the length. This wire is subjected to streching force \(\mathrm{F}\) to produce the elongation \(l\). The two wires have

369784 The load vs elongation graph for four wires of the same material is shown in the figure. The thickest wire is represented by the line

369785 Two wires are made of the same material and have the same volume. However wire 1 has cross-sectional area \(A\) and wire 2 has cross-sectional area \(9\;A\). If the length of wire 1 increases by \(\Delta x\) on applying force \(F\), how much force is needed to stretch wire 2 by the same amount?

369786 The ratio of the length of two wires \({a}\) and \({b}\) of same materials is \({1: 3}\) and the ratio of their diameters is \({3: 1}\). They are stretched by the same force then the ratio of increase in lengths will be

369787 Two wires of different materials have same length \(\mathrm{L}\) and same diameter \(\mathrm{d}\). The second wire is connected at the end of the first wire and forms one single wire of double the length. This wire is subjected to streching force \(\mathrm{F}\) to produce the elongation \(l\). The two wires have

369784 The load vs elongation graph for four wires of the same material is shown in the figure. The thickest wire is represented by the line

369785 Two wires are made of the same material and have the same volume. However wire 1 has cross-sectional area \(A\) and wire 2 has cross-sectional area \(9\;A\). If the length of wire 1 increases by \(\Delta x\) on applying force \(F\), how much force is needed to stretch wire 2 by the same amount?

369786 The ratio of the length of two wires \({a}\) and \({b}\) of same materials is \({1: 3}\) and the ratio of their diameters is \({3: 1}\). They are stretched by the same force then the ratio of increase in lengths will be

369787 Two wires of different materials have same length \(\mathrm{L}\) and same diameter \(\mathrm{d}\). The second wire is connected at the end of the first wire and forms one single wire of double the length. This wire is subjected to streching force \(\mathrm{F}\) to produce the elongation \(l\). The two wires have

369784 The load vs elongation graph for four wires of the same material is shown in the figure. The thickest wire is represented by the line

369785 Two wires are made of the same material and have the same volume. However wire 1 has cross-sectional area \(A\) and wire 2 has cross-sectional area \(9\;A\). If the length of wire 1 increases by \(\Delta x\) on applying force \(F\), how much force is needed to stretch wire 2 by the same amount?

369786 The ratio of the length of two wires \({a}\) and \({b}\) of same materials is \({1: 3}\) and the ratio of their diameters is \({3: 1}\). They are stretched by the same force then the ratio of increase in lengths will be

369787 Two wires of different materials have same length \(\mathrm{L}\) and same diameter \(\mathrm{d}\). The second wire is connected at the end of the first wire and forms one single wire of double the length. This wire is subjected to streching force \(\mathrm{F}\) to produce the elongation \(l\). The two wires have