Question 978323
Let {{{ s }}} = amount of sugar in his kitchen
Let {{{ k*s }}} = number of cookies he bakes
where {{{ k }}} is some constant value
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{{{ k*s = j*( 1/n ) }}}
where {{{ j }}}  is another constant and
{{{ n }}} is his score of health
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{{{ s = ( j/k )*(1/n) }}}
{{{ 4s = (j/k)*(1/n[2]) }}}
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What I want to find is:
{{{ ( ( n - n[2] ) / n )*100 }}}
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{{{ n = (j/k)*(1/s) }}}
{{{ n[2] = (j/k)*(1/4s) }}}
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{{{ (j/k)*(1/s) - (j/k)*(1/(4s)) = (j/k)*( 1/s - 1/(4s) ) }}}
{{{  (j/k)*( 1/s - 1/(4s) ) = (j/k)*( 3/(4s) ) }}}
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{{{ ((j/k)*( 3/(4s) )) / ( (j/k)*(1/s) ) = ( 3/(4s) ) / ( 1/s ) }}}
{{{ ( 3/(4s) ) / ( 1/s ) = 3/4 }}}
{{{ ( 3/4 )*100 = 75 }}}
His health score will go down by 75%
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Hope this isn't confusing. The constants {{{ j }}}
and {{{ k }}} get cancelled out