Answer: Step-by-step explanation: Line AB is horizontal, so reflection across the x-axis maps it to a horizontal line. Then rotation CCW by 90° maps it ... Which statement accurately explains whether a reflection over the X-axis and a 180° rotation would map figure ACB onto itself?.
90° counterclockwise. Which statement accurately explains whether a reflection over the x-axis and a 180° rotation would map figure ACB onto itself? Which statement accurately explains whether a reflection over the x-axis and a 90° counterclockwise rotation would map figure ACB onto itself? WILL GIVE IF CORRECT, IF WRONG NO Which statement accurately explains whether a reflection over the x-axis and a 90° counterclockwise rotation would map Answer: 9514 1404 393Answer: No, A″C″B″ is located at A″1, 1, C″4 Which statement accurately explains whether a reflection over the x-axis and a 90° counterclockwise rotation would map figure ACB onto itself? a coordinate Take the point (1,0) that's on the x axis. a 90 degree rotation (counterclockwise of course) makes it be on the y axis instead at (0,1). 90 degrees more is ...
Step-by-step explanation:
Answer:
29.16
Step-by-step explanation:
8 percent of 27 is 2.16 so you do 27+2.16 and you get 29.16
Answer:
0.6316
Step-by-step explanation:
The computation of the probability that 2 people were excited without replacement is shown below:
There is a total of 20 people
out of which 16 are excited and the remaining 4 would be non-excited
Now the probability would be

= 0.6316
The formula for A = Ao (1/2) ^ t/h
So sub in.
100 = 800 (1/2) ^ 639,000/?
That's all i can do lol
She worked as a carpenter for 12 hours and as a blacksmith for 18 hours.
Assuming you mean she earned $20 as a carpenter and $25 as a blacksmith per hour, with a total of 30 hours for $690,
let c represent carpenter hours and b for blacksmith hours.
20c + 25b = 690
c + b = 30
Subtract b from each side so that c = 30 - b
Plug this value into the first equation
20(30 - b) + 25b = 690
600 - 20b + 25b = 690
600 + 5b = 690
5b = 90
b = 18
To find c, plug this value of b into the other equation
c + 18 = 30
c = 12