Hello! So, your questions are basically having to do with rotations. This means to rotate certain points in a grid. The following are formulas for solving rotations- 90 Degrees Clockwise About The Origin = (X,Y) -> (Y,-X) 180 Degrees About The Origin = (X,Y) -> (-X,-Y) 270 Degrees Clockwise About The Origin = (X,Y) -> (-Y,X) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 90 Degrees Counterclockwise = 270 Clockwise 270 Degrees Counterclockwise = 90 Clockwise ~~~~~~~~~~~~~~~~~~~~~~~~~~~~ *Note, in the formulas, the negative sign only stands for the opposite. So if your original point is a negative, it will become positive, ~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Now that we have our formulas, let's put them into affect with your points.
13) 90 Degrees CC = 270 Degrees Clockwise. Formula- (X,Y) -> (-Y,X) A (2,-2) -> A' (2,2) B (4,-1) -> B' (1,4) C (4,-3) -> C' (3,4) D (2,-4) -> D' (4,2)
*Note, the symbol _'_ Stands for prime. All this means, is the new point.
15) Now, I apologize, but I'm a bit confused on this one :( When it says about point L, I can't tell if it just wants that one point, or the whole figure translated. Again, I am so sorry :(
17) This one I do know. 270 degrees CC = 90 degrees Clockwise. Formula- (X,Y) = (Y,-X). W (-6,-2) -> W' (-2,6) X (-2,-2) -> X' (-2,2) Y (-2,-6) -> Y' (-6,2) Z (-5,-6) -> Z' (-6,5)
Hope this helped! Again, sorry about number 15. Have a great day! Regards, ~KayEmQue
Answer: Yes , it is unusual for a boiler to weigh more than 1550 grams .
Step-by-step explanation:
Given : Big chickens: According to a poultry industry news website, the weights of broilers (commercially raised chickens) are approximately normally distributed with mean 1358 grams and standard deviation 161 grams.
When the probability that broiler weigh more than 1550 grams < 0.5 , then is unusual otherwise not.
Let x denotes the weight of broiler, then the probability that broiler weigh more than 1550 grams :-
Since 0.117<0.5
Therefore, it is unusual for a boiler to weigh more than 1550 grams .