Define with normS (n) (22) | I(M) WK.P() ⑥HK (~) H' (~~) and H) 2² (^_^)

-(1)-(). and v= Describe the set Span {u, v, 3u, 2u - 5v, 0} geometrically, where u = 0

Find eqation of line through the point (4,2,1) and (0,4,2)  a->(t)= ?

What would be the linear equations for the functions, & what would be the graphs?

When a line 'I' passes through the origin (0,0), it divides the line 'l' into two distinct rays. Furthermore, when considering a complex-valued function 'g' defined on a set 'S,' we say that 'g' is bounded if there exists a finite constant 'M' such that the absolute value of 'g' (Igl) is always less than 'M' for all points in 'S. Now, we aim to determine for which of these rays passing through the origin the function e^z satisfies this boundedness property Write the following in a + bi form. e4ln 3+i Log(4 + 4i) Log(-37)

Two points that lie on the line 5x - 3y = 15 are (3, 0 O (5. - 3) O (5.3) 0 (0,5) 0 (0. - 5) O

Z is the set of integers, R is the set of real numbers. 1) Functions f, g, h are defined asf: R -> R , f(x) = 2x + 1;  g: R -> R, g(x) = 1/(x2+1)h: R -> R, h(x) = sqrt(x2+1) Finda) (g o h)(3)  b) (h o f)(4)   c) (f o f)(x)   d) (g o f)(x)

graph'the Sorution to the follow imy inginequratityon animber line nur (x-2) (x+5) z O

The linear mapping A:R^2[x] -> R^2x2 is defined by the rule Ap= [p(0);p(1);p(-1);p(0)]. Then the rank of the mapping A is equal to 3. Why?

Let f and g be two rulers for the same line l in a m.g. Show that    g=f_{a,epsilon} for some real number a and epsilon in {1,-1}