If  $$n+{2\over 3}n+{1\over2}n+{1\over7}n=97$$ then the value of n is : 

When a number x is divided by a divisor it is seen that the divisor = 4 times the quotient=double the remainder. If the remainder is 80 then the value of x is

$$ {1\over {^3\sqrt{4}+{^3\sqrt{2}}}+1}=a^3\sqrt{4}+ b^3\sqrt{2}+c $$ and a, b, c are rational numbers, then a + b + c is equal to

If a + b – c = 0 then the value of 2b²c² + 2c²a² + 2a²b² –a⁴ – b⁴ – c⁴

If $$x+{1\over x}=c{1\over c}$$ then the value of x

If x = 2 then the value of x³ + 27x² + 243x + 631 is

If a = 34, b = c = 33, then the value of a³ + b³ + c³ – 3abc is

If α, β are the roots of 6x²+13x+7=0, then the equation whose roots are α², β² is: