Group the following functions f1, f2, …, f10 into different groups, so that functions within the same group grow at the same asymptotic rate. also list groups in increasing asymptotic growth rate order. note logn has base 10 and lgn has base 2.f11 + 2 + 3 + … + (n-1) + nf2nlognf3(lgn)*( lgn)f41 + 2 + 4 + 8 + … + 2m (n=2m)f52lgn + 100f664n + 32f72(2n)f810logn + 3f92nf10log(n! )

step-by-step explanation:

always plug in x. in this case, x equals 4.

i'm going to first solve 4(2+3x)

1) 4(2+3(4)) use pemdas to solve.

i'm going to multiply whats in the parenthesis first, so 3 times 4=12.

2)4 (2+12) i'm then going to multiply 4 by both numbers in the parenthesis (because multiplying comes before adding)

4 times 2= 8.   4 times 12= 48

4) (8+48)= 56 (answer)

i'm then going to solve 8+12x and plug in 4 for x.

1) 8 +12(4)

multiplying comes before adding, so i'm gonna multiply 12 and 4.

12 times 4= 48.

2) 8+48=56

both equal the same!

answer: 1,380

step-by-step explanation:

1: you turn %15 into a decimal by moving the decimal point two places to the left.

2: and then you multiply .15 by 1,200 , which will get you 180.00

3: from there you will add 180 to 1,200

4: which will get you 1,380

hope it *im kind of slow so idk if my answer is right*