The quantity of popcorn each friend of the students receive is 5/36 gallons.
<h3>Division of fraction</h3>
- Number of gallons of popcorn the student .has = 5/9 gallons
- Number of the student's friends = 4
Quantity of popcorn each friend receive = Number of gallons of popcorn the student has / Number of the student's friends
= 5/9 ÷ 4
= 5/9 × 1/4
= (5 × 1) / (9 × 4)
= 5/36
Therefore, the quantity of popcorn each friend of the students receive is 5/36 gallons
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Answer:
s = 11.
Step-by-step explanation:
To find the value of 's', we can first use the Supplementary Angles theorem. If '12s' is the measure of the angle outside of the triangle, the angle inside the triangle must be equivalent to '180-12s'.
Since the sum of all of the angles of the triangle must be 180°, we can set up an equation to solve for 's':
180 = 45 + 10s - 23 + 180 - 12s (Subtract both sides by 180)
Simplify:
0= 45 + 10s - 23 - 12s (Subtract both sides by 45, and add 23 to both)
-22 = 10s - 12s
-22 = -2s (Divide both sides by -2)
s = 11.
For 9: stella picked 17 flowers. Idk about 10
Answer:
<h2>d. 1,196,000 gal</h2>
Step-by-step explanation:
Number of students = 525+625=1 150
The number of people = 525+625+58+12=1 220
let x represent the amounot of water consumed by students
1220———————>1 267 760
1150———————> x
then
x = (1 150×1 267 760)÷1 220 = 1 195 019.67213115
:)
Answer:
The width of the garden is 1.16 m
Step-by-step explanation:
step 1
<em>Find the area of the garden</em>
To find out the area of the garden multiply by 1/3 the area of the building

step 2
Find the length side of the square building
The area of a square is

where
b is the length side of the square
we have

so

step 3
Find the width of the garden
Let
x ----> the width of the garden
we know that
The area of the building plus the area of the garden is equal to

solve for x

Solve the quadratic equation by graphing
using a graphing tool
The solution is x=1.16 m
see the attached figure
therefore
The width of the garden is 1.16 m
Find the exact value
The formula to solve a quadratic equation of the form
is equal to
in this problem we have
so
substitute in the formula
----> exact value