Respuesta :
1 - C) 80 beats / min
2 - 1269/3 = 423 mph [ Option D ]
3 - Bag A
4 - 40 * 8 = 320 [ Option C ]
5 - 28 * 15 = 420 [ Option D ]
Hope this helps!
2 - 1269/3 = 423 mph [ Option D ]
3 - Bag A
4 - 40 * 8 = 320 [ Option C ]
5 - 28 * 15 = 420 [ Option D ]
Hope this helps!
Answer:
Part 1) [tex]80\frac{beats}{minute}[/tex]
Part 2) [tex]423 \frac{miles}{hour}[/tex]
Part 3) Bag A [tex]10[/tex] ounces for [tex]\$1.10[/tex]
Part 4) [tex]320\ words[/tex]
Part 5) [tex]420\ miles[/tex]
Step-by-step explanation:
we know that
A Unit Rate is the ratio of two measurements in which the second term is equal to one
Part 1)
[tex]80\frac{beats}{minute}[/tex]
rewrite
[tex]80\frac{beats}{minute}=\frac{80}{1}\frac{beats}{minute}[/tex]
the second term is equal to one
therefore
Is a unit rate
Part 2) To find the unit rate divide the total miles by the total hours
so
[tex]\frac{1,269}{3}\frac{miles}{hours}=423 \frac{miles}{hour}[/tex]
Part 3)
Find the unit price of each bag
Bag A -------> [tex]\frac{1.10}{10}\frac{\$}{ounces}=0.11\frac{\$}{ounce}[/tex]
Bag B -------> [tex]\frac{1.38}{12}\frac{\$}{ounces}=0.115\frac{\$}{ounce}[/tex]
Bag C -------> [tex]\frac{0.84}{6}\frac{\$}{ounces}=0.14\frac{\$}{ounce}[/tex]
The best buy is the bag A ( is the smallest unit price)
Part 4) we know that
Samantha types [tex]40[/tex] words per minute
so
by proportion
Find how many words type in [tex]8[/tex] minutes
[tex]\frac{40}{1}\frac{words}{minute}=\frac{x}{8}\frac{words}{minutes}\\ \\x=8*40\\ \\x=320\ words[/tex]
Part 5) How many miles can a car travel on [tex]15[/tex] gallons of gas if it travels [tex]28[/tex] miles on 1 gallon of gas
by proportion
[tex]\frac{28}{1}\frac{miles}{gallon}= \frac{x}{15}\frac{miles}{gallons}\\ \\x=15*28\\ \\x=420\ miles[/tex]