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Rule for 90 degree clockwise rotation?

Updated: 4/28/2022
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12y ago

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we swap the co-ordinates and give the new y co-ordinate the opposite sign.

90 degrees clockwise(y, -x)

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12y ago
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Q: Rule for 90 degree clockwise rotation?
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What is the rule for 270 degree counter clockwise rotation?

The effect of the rotation is the same as that of a 90 degree clockwise rotation. In matrix notation, it is equivalent to [post-]multiplication by the 2x2 matrix: { 0 1 } {-1 0 }


What is the rule for a 90 degree rotation?

plz awnser this


What is the rule for a 270 degree clockwise rotation?

(x,y) to (x,-y). You would keep the x the same, but turn the y negative. This is actually the rule for a 90 degree counterclockwise rotation, but they're the same thing, they would go to the same coordinates.


How do you find 270 degree clockwise rotation?

(x,y) to (x,-y). You would keep the x the same, but turn the y negative. This is actually the rule for a 90 degree counterclockwise rotation, but they're the same thing, they would go to the same coordinates.


What is the formula for a 90 degree rotation?

A 90 degree rotation is a quarter of a turn.


What do you if both the coordinates are negative when doing a rotation of 90 degrees?

The answer will depend on whether the rotation is clockwise or anti-clockwise.


90 degrees clockwise rotation?

It is 1/4 of a turn


What is the image of the point (43) if the rotation is 90 degrees?

The answer will depend on whether the rotation is clockwise or counterclockwise.


What is the image of point (-1-2) if the rotation is 90 degrees?

The answer will depend on whether the rotation is clockwise or counterclockwise.


T (8, -5) half turn W(-2, -7) 90 degrees clockwiseR (6,-3) 90 degrees counter-clockwiseB (-2. 7) 90 degrees counter-clockwise?

The answer is A(-7, 2). To solve this problem, first convert the given points into vectors and then apply the given transformations. The vector for point T is (8, -5). After the half turn, the vector becomes (-5, -8). The vector for point W is (-2, -7). After a 90 degree clockwise rotation, the vector becomes (7, -2). The vector for point R is (6, -3). After a 90 degree counter-clockwise rotation, the vector becomes (-3, 6). Finally, the vector for point B is (-2, 7). After a 90 degree counter-clockwise rotation, the vector becomes (-7, 2). Therefore, the answer is A(-7, 2).


Is a 270 clockwise rotation is the same as a 90 counterclockwise rotation?

Both will end up on the same place. Using a compass rose as an example: 270 clockwise will point to the west. 90 counterclockwise will also point west.


What is point -5-2 rotated 90 degrees clockwise?

A transformation, in the form of a rotation requires the centre of rotation to be defined. There is no centre of rotation given.