Three rational numbers between
1/3 and 1/5 are 4/15, 3/10, and 7/30
Given:The two numbers are 1/3 and 1/5
To find:The rational number between two numbers
Solution:Now, to find the rational number, add the numbers and divide their sum by 2.
(i) First rational number between
1/3, 1/5 = 1/3+1/5=8/5
Divide 18/5 by 2------> 8/15 x 1/2= 8/30= 4/15
The series becomes, 1/3, 4/15, 1/5
(ii) Second rational number
= 4/15+1/5 = 7/15
Divide
7/15 by 2 ------> 7/15 x 1/2 = 7/30
Hope this helps!
for 201 onwards we will see that the cost in A-Plus Printers less than the cost at Print-and-More
<h3>For how many flyers is the cost at A-Plus Printers less than the cost at Print-and-More?</h3>
A-Plus Printers charges $26 plus $0.12 per flyer, so if you print x flyers, the total cost is:
f(x) = $26 + $0.12*x
For Print-and-More, they charge only $0.25 per flyer, so here the equation is:
g(x) = $0.25*x
Here we need to see for which value of x the costs are the same:
f(x) = g(x)
$26 + $0.12*x = $0.25*x
Now we can solve that linear equation for x:
$26 = $0.25*x - $0.12*x
$26 = $0.13*x
$26/$0.13 = 200
This means that for 200 flyers, the cost is the same in both places, then for 201 onwards we will see that the cost in A-Plus Printers less than the cost at Print-and-More.
If you want to learn more about linear equations:
brainly.com/question/1884491
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Answer:
24°
Step-by-step explanation:
(4y-4)+(180-52)+3y = 180°
4y-4+128+3y = 180
7y+124 = 180
7y = 56
y = 8
SO ∠x = 3y
∠x = 3(8)
∠x = 24
Answer:
1) The variable is x
2) 
Solving the inequality we get x>34
3) 
, solving the inequality we get b>10.2
Step-by-step explanation:
1. Define the variable:
The variable is x
2) Trini needs more than 51 cubic feet of soil to top up his raised garden. Each bag of soil contains 1.5 cubic feet. Write and solve an inequality to find how many bags of soil Trini needs.
Solving the inequality
Solving the inequality we get x>34
3) Write the inequality:
5 times b greater than 51
4) Solving the inequality
So, solving the inequality we get b>10.2
Dude what even is the question what are we trying to
