g Quantifying Consistency 1 point possible (graded) Note: The problem statement has been changed to asking about convergence in probability instead of almost surely. Attempts will be reset. Let X1,…,Xn∼iidBer(p). Let X¯¯¯¯n be the estimator given by 1n∑i=1nXi. What is the smallest constant c such that nc(X¯¯¯¯n−p)=nc(1n∑i=1nXi−p) does not converge to 0 in probability as n→[infinity]?

the answer is (-4,-4)

hope this ! : d

imma say 16%. sorry if its wrong. i'm doing the same stuff right now

step-by-step explanation:

d. $180

step-by-step explanation:

if the dimensions of the room is 9ft by 12 ft, we have the area of the floor as,

so the area of the floor is 108 square feet, converting that into square yards we get,

the cost of carpet is $15 per square yard, therefore the cost of carpet for 12 square yards is,

hence, the cost of carpet is $180.

assuming the dimensions of the room be,

15 ft by 12 ft

so, the area of the floor of that room is,

we can convert 180 square feet into square yards, we know that,

1 sq ft = 0.111 sq yard

so, 180 square feet is,

so the area of floor is 20 square yards.

now, the cost of carpet is 15 dollars per square yard, therefore the cost of carpet for 20 square yards is,

so, it will cost $300.