One classroom has 25 printers for 60 computers. another classroom has five printers for12 computers is the ratio of printers to computer the same for each classroom? show work to support your answer.

1.h(x)

2.i(x)

3.m(x)

4.k(x)

5.g(x)

6.l(x)

7.j(x)

8.f(x)

Step-by-step explanation:

Given:

l(x)= lim x→∞ 5x^2-4/x^2+1

Dividing by highest power of x i.e. x^2

l(x)= lim x→∞ (5-4/x^2)/(1+1/x^2)

As per infinity property of 4/x^2 and 1/x^2 = 0

l(x)= 5/1

l(x)=5

i(x)= lim x→∞ x-1/|1-4x|

Dividing by highest power of x i.e. x

i(x)= lim x→∞ (1-1/x) / |1/x-4|

As per infinity property of 1/x and 1/x = 0

i(x)= -1/4

i(x)=-o.25

f(x)=lim x→∞ x^2-1000/x-5

Dividing by highest power of x i.e. x^2

f(x)= lim x→∞ (1-1000/x^2) / (1/x-5/x^2)

As per infinity property of 1000/x^2 and 1/x and 5/x^2 = 0

f(x)= 1/0

f(x)=∞

m(x)=lim x→∞ 4x^2-6/1-4x^2

Dividing by highest power of x i.e. x^2

m(x)= lim x→∞ (4-6/x^2) / (1/x^2-4)

As per infinity property of 6/x^2 and 1/x^2 = 0

m(x)= -4/4

m(x)= -1

g(x)=lim x→∞ |4x-1|/x-4

Dividing by highest power of x i.e. x

g(x)= lim x→∞ (|4-1/x|) / (1-4/x)

As per infinity property of 1/x and 4/x = 0

g(x)= 4/1

g(x)= 4

h(x)=lim x→∞ x^3-x^2+4/1-3x^3

Dividing by highest power of x i.e. x^3

h(x)= lim x→∞ (1-1/x+4/x^3)/(1/x^3-3)

As per infinity property of 1/x ,4/x^3 and 1/x^3 = 0

h(x)= -1/3

h(x)= -0.333

k(x)=lim x→∞ 5x+1000/x^2

Dividing by highest power of x i.e. x^2

k(x)= lim x→∞ (5/x+1000/x^2)/(1)

As per infinity property of 5/x ,1000/x^2 = 0

k(x)= 0/1

k(x)=0

j(x)=lim x→∞ x^2-1/|7x-1|

Dividing by highest power of x i.e. x^2

j(x)= lim x→∞ (1-1/x^2)/(|7/x-1/x^2|)

As per infinity property of 1/x^2 ,1/x^2 and 7/x = 0

j(x)= 1/0

j(x)=∞

functions in ascending order will be:

h(x)

i(x)

m(x)

k(x)

g(x)

l(x)

j(x)

f(x) !