,
plus 
over minus is equal to 
plus 
over minus .
,
cubed is equal to the logarithm of to the base .
,
a) 
of 
is equal to , square brackets, parenthesis, divided by sub 
plus 2, close parenthesis, to the power over minus 1, minus 1, close square brackets;
b) of is equal to multiplied by the whole quantity: the quantity two plus over sub , to the power over minus 1, minus 1.
,
the absolute value of the quantity sub 
of 
one, minus sub of two, is less than or equal to the absolute value of the quantity 
of 
minus 
over , minus of 
minus over .
,
is equal to the maximum over of the sum from 
equals one to equals 
of the modulus of 
of , where lies in the closed interval 
and where runs from one to .
,
the limit as becomes infinite of the integral of 
of 
and 
of plus delta of , with respect to , from 
to , is equal to the integral of of and of with respect to , from to .
sub minus 
sub plus 1 of is equal to 
sub minus sub plus 1, times 
to the power times 
sub 
plus .
,
sub adjoint of 
is equal to minus 1 to the , times the th derivative of sub zero conjugate times , plus, minus one to the minus 1, times the minus first derivative of sub one conjugate times , plus … plus sub conjugate times .
,
the partial derivative of 
oflambda sub of and , with respect to lambda, multiplied by lambda sub prime of , plus the partial derivative of with arguments lambda sub of and , with respect to , is equal to 0.
,
the second derivative of 
with respect to , plus , times the quantity 1 plus of , is equal to zero.
,
of is equal to sub 
hut, plus big 
of one over the absolute value of , as absolute becomes infinite, with the argument of equal to gamma.
,
sub minus 1 prime of 
is equal to the product from equal to zero to of, parenthesis, 1 minus sub squared, close parenthesis, to the power … epsilon minus 1.
,
of and is equal to one over two 
, times the integral of of and , over 
minus of , with respect to along curve of the modulus of minus one half, is equal to rho.
,
the second partial (derivative) of 
with respect to , plus to the fourth power, times the Laplacian of the Laplacian of , is equal to zero, where is positive.
,
sub of is equal to one over two , times integral from minus infinity to plus infinity of dzeta to the of , to the divided by , with respect to , where is greater than 1.
