The vector sum of (7 units down) + (3 units up) is (4 units down).
It means that for every three units of distance that you move to the right you move one unit up (equivalently, 3 left and 1 down).
A sphere with a radius of 3 units has a volume of 113.1 cubic units.
An object which is 3 units by 4 units by 10 units has six faces, three pairs of 2. 2 of them are 3 x 4 2 of them are 3 x 10 2 of them are 4 x 10 This equals 2 @ 12 square untis 2 @ 30 square units 2 @ 40 square units which adds up to 12+12+30+30+40+40 = 164 square units of surface area
5 x 3 = 15 sq units
A cylinder with a radius of 3 units and a height of 8 units has a volume of 226.195 cubic units.
(2,1)
Which transformations could have been used to move the platter to the new location? A. a translation 9 units left and a translation 3 units down B. a reflection across MN and a translation 4 units left C. a reflection across MN and a translation 8 units left D. a rotation 180° clockwise about N and a translation 4 units left
Translation down 3 units refers to the movement of a geometric figure or point in a downward direction along the vertical axis by three units. This means that every point of the figure or point is shifted straight down, reducing its y-coordinate by 3. For example, if a point originally at (x, y) is translated down 3 units, its new position will be (x, y - 3).
For this translation, you need to replace every occurence of "x" with "x-3", and every occurence of "y" with "y+5".
The coordinates are (10, 5).
The orientation of figure L would remain unchanged after a translation of 8 units to the right and 3 units up. Translation moves a figure without altering its shape, size, or direction. Thus, while the position of figure L will change, its orientation will stay the same.
A reflection across the origin transforms a point ((x, y)) to ((-x, -y)). After this reflection, a translation of 3 units to the right and 4 units up shifts the point to ((-x + 3, -y + 4)). Therefore, the combined rule for the transformation is given by the mapping ((x, y) \to (-x + 3, -y + 4)).
The figure will remain in the same position it started as.
A reflection about the x-axis (in other words, turned upside down) and then moved down three units. So basically, it'll end up as an upside down parabola (not squashed, stretched, or anything) with its vertex (which is a maximum) at (0,-3).
-3,-3,-3,-3 2,2,2,2
translation 2 units up g(1,-2), l(3,3), z(5,0), s(3,-3)
In cartesian coordinates (x, y) = (3, -4)