`(1^(2)+2^(3)+3^(4))/(1^(0)+2^(0)+3^(0))`

Simplify ((3)/(2))^(0)+((1)/(2))^(0)+((1)/(3))^(0)+((1)/(4))^(0)

((0.3)^(1/3)(1/27)^(1/4)(9)^(1/6)(0.81)^(2/3))/((0.9)^(2/3)(3)^(-1/2)(243)^(-1/4))=

What is the value of ((0.3)^(3)-(0.1)^(3))/([(0.3)^(2)+(0.1)^(2)+(0.3)xx (0.1)]) ?

By plotting the following points check whether they are collinear or not (i) (1,1), (2,2),(4,4) (ii) (1,0), (-3,0), (0,0) (iii) (2,-2), (0,0), (-3,4)

By plotting the following points check whether they are collinear or not (i) (1,1), (2,2),(4,4) (ii) (1,0), (-3,0), (0,0) (iii) (2,-2), (0,0), (-3,4)

For 2 times 2 matrices A,B and I, if A+B=I and 2A-2B=I , then A equals 1) [[(1)/(4),0],[0,(1)/(4)]] 2) [[(1)/(2),0],[0,(1)/(2)]] 3) [[(3)/(4),0],[0,(3)/(4)]], 4) [[1,0],[0,1]]

If a_(0),a_(1),a_(2),a_(3) are all the positive,then 4a_(0)x^(3)+3a_(1)x^(2)+2a_(2)x+a_(3)=0 has least one root in (-1,0) if ( a )a_(0)+a_(2)=a_(1)+a_(3) and 4a_(0)+2a_(2)>3a_(1)+a_(3)(b)4a_(0)+2a_(2)<3a_(1)+a_(3)(c)4a_(0)+2a_(2)=3a_(1)+a_(0) and 4a_(0)+a_(2)

-Graph the points with the following coordinates.(1,2),(-1,3),(-2,-4),(3,-2),(2,0),(0,3)