(the second isomorphism theorem). let u and w be subspaces of a vector space v.
(a) show that the map t: w → (u+w)/u defined by
t(w) =w+u
is surjective. (you do not need to check that it is linear, though it evidently is.)
(b) by applying the first isomorphism theorem to t, conclude that
w/(un w) ≅ (u+w)/u.

The deck that kenneth is building is in the shape of a parallelogram abcd the measure of angle c is one third the measure of angle b find the measure of each angle of the deck

15 points! write the slope-intercept form of the equation of the line through the given point with the given slope. use y-y = m(x-x) to solve. through (2,5) slope= undefined

The cross-sectional areas of a right triangular prism and a right cylinder are congruent. the right triangular prism has a height of 6 units, and the right cylinder has a height of 6 units. which conclusion can be made from the given information? the volume of the triangular prism is half the volume of the cylinder. the volume of the triangular prism is twice the volume of the cylinder. the volume of the triangular prism is equal to the volume of the cylinder. the volume of the triangular prism is not equal to the volume of the cylinder.