The extension of an elastic spring is found to vary directly with the weight
suspended from it. If a weight of 75 kg produces an extension of 1.4 cm,
calculate the weight that would produce an extension of 9.8 cm.
Answers
Answer
the extension of an elastic spring found to vary directly with the weight
the extension of an elastic spring found to vary directly with the weightsuspended from it
the extension of an elastic spring found to vary directly with the weightsuspended from itso write
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic spring
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weight
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cm
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75k=1.4/ 75
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75k=1.4/ 75so equation (1) becomes
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75k=1.4/ 75so equation (1) becomes1 =1.4/75 W
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75k=1.4/ 75so equation (1) becomes1 =1.4/75 Wwhen I= 9.8 cm = 1.4 / 75 x w
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75k=1.4/ 75so equation (1) becomes1 =1.4/75 Wwhen I= 9.8 cm = 1.4 / 75 x w=> w = 9.8 x 75/1.4 = 525 kg
the extension of an elastic spring found to vary directly with the weightsuspended from itso writelaw=> 1 = kw (1)where k = proportionality constant|= represent the extension of an elastic springw=represent the weightw = 75kg1.4 cmso substitute these vale In equation (1)we have 1.4 = kx 75k=1.4/ 75so equation (1) becomes1 =1.4/75 Wwhen I= 9.8 cm = 1.4 / 75 x w=> w = 9.8 x 75/1.4 = 525 kghence w = 525 kg, I= 9.8 cm