7*4(a+b)-6(a+b)^(2)

(-4/7 a^2 b)xx(-2/3 b^2c)xx(-7/6 c^2a)

If a^(2)+2b=7,b^(2)+4c=-7 and c^(2)+6a=-14, then thevalue of (a^(2)+b^(2)+c^(2)) is

5/4-7/6-(-2)/3=\ 3/4 (b) -3/4 (-7)/(12) (d) 7/(12)

If a^(4) + b^(4) = a^(2) b^(2) find a^(6) + b^(6)

Add the following 3a+6a^2b+4b,2b-9ab^2-6a,-6a-7b+2a^2b

Add : 6- 3a + b , a - 7-6b and 3b + 2- a.

If {[(5,1,4),(7,6,2),(1,3,5)][(1,6,-7),(6,2,4),(-7,4,3)][(5,7,1),(1,6,3),(4,2,5)]}^(2020)=[(a_(1),a_(2),a_(3)),(b_(1),b_(2),b_(3)),(c_(1),c_(2),c_(3))] , then the value of 2|a_(2)-b_(1)|+3|a_(3)-c_(1)|+4|b_(3)-c_(2)| is equal to

If {[(5,1,4),(7,6,2),(1,3,5)][(1,6,-7),(6,2,4),(-7,4,3)][(5,7,1),(1,6,3),(4,2,5)]}^(2020)=[(a_(1),a_(2),a_(3)),(b_(1),b_(2),b_(3)),(c_(1),c_(2),c_(3))] , then the value of 2|a_(2)-b_(1)|+3|a_(3)-c_(1)|+4|b_(3)-c_(2)| is equal to