Answer:
8 because 4+4=8 and 5+5=10
Answer:
Women: 448 Men: 560 Children: 1232
Step-by-step explanation:
5+4+11 = 20/2240 = 112
Women = 4 x 112 = 448
Men = 5 x 112 = 560
Children = 11 x 112 = 1232
Total = 1232 + 560 +448 = 2240
Answer:well I will tell if you tell me the answer for my question
Step-by-step explanation:
With A and its image one can get the dilation factor;
That is dilation scale factor = -6/-4 or 9/6 = 3/2
Therefore, to get the image of B we multiply the coordinates of B by the dilation factor;
(1,4) 3/2 = (1.5, 6)
Thus the image of B = (1.5,6)
Answer:

Step-by-step explanation:
we are given equation for position function as

Since, we have to find acceleration
For finding acceleration , we will find second derivative




now, we can find derivative again




Firstly, we will set velocity =0
and then we can solve for t

we get

now, we can plug that into acceleration
and we get

