Let x be the number of pounds of salmon Gianna bought.
If 0.5 pounds of salmon cost $3.45, then 1 pound of salmon would cost $3.45 / 0.5 = $6.90.
Therefore, the total cost for x pounds of salmon is $6.90x.
Since Gianna spent $19.32 on salmon, we can set up the equation:
$6.90x = $19.32
Dividing both sides by $6.90, we get:
x = $19.32 / $6.90 = 2.80
Therefore, Gianna bought 2.80 pounds of salmon to the nearest hundredth of a pound.
At the neighborhood grocery, 0.5 pounds of salmon cost $3.45. Gianna spent $19.32 on salmon. How many pounds of salmon did she buy, to the nearest hundredth of a pound?
3 answers
A satellite flies 79550 miles in 10, point, 7, 510.75 hours. How long would it take to fly 3966439664 miles?
To find out how long it would take the satellite to fly 3966439664 miles, we can set up a proportion comparing the distance traveled to the time it takes.
First, let's determine the speed of the satellite:
Speed = Distance / Time
Speed = 79550 miles / 10.7 hours
Speed ≈ 7430.8411 miles per hour
Now we can set up the proportion:
79550 miles / 10.7 hours = 3966439664 miles / x hours
Solving for x, the time it would take the satellite to fly 3966439664 miles:
x = (3966439664 miles * 10.7 hours) / 79550 miles
x = 5330.70 hours
Therefore, it would take approximately 5330.70 hours for the satellite to fly 3966439664 miles.
First, let's determine the speed of the satellite:
Speed = Distance / Time
Speed = 79550 miles / 10.7 hours
Speed ≈ 7430.8411 miles per hour
Now we can set up the proportion:
79550 miles / 10.7 hours = 3966439664 miles / x hours
Solving for x, the time it would take the satellite to fly 3966439664 miles:
x = (3966439664 miles * 10.7 hours) / 79550 miles
x = 5330.70 hours
Therefore, it would take approximately 5330.70 hours for the satellite to fly 3966439664 miles.