The Juice Company offers three kinds of smoothies: Midnight Mango, Tropical Torrent, and Pineapple Power. Each smoothie contains the amounts of juices shown in the table. On a particular day the Juice Company used 700 oz of mango juice, 880 oz of pineapple juice, and 520 oz of orange juice. How many smoothies of each kind were sold that day? Mango juice (oz) Pineapple juice (oz) Orange juice (oz) Smoothie Midnight Mango 8 3 Tropical Torrent 6. 3 Pineapple Power 2 4 smoothies smoothies Midnight Mango Tropical Torrent Enter an exact number. hies Pineapple Power
The Juice Company offers three kinds of smoothies: Midnight Mango, Tropical Torrent, and Pineapple Power. Each smoothie contains the amounts of juices shown in the table. On a particular day the Juice Company used 700 oz of mango juice, 880 oz of pineapple juice, and 520 oz of orange juice. How many smoothies of each kind were sold that day? Mango juice (oz) Pineapple juice (oz) Orange juice (oz) Smoothie Midnight Mango 8 3 Tropical Torrent 6. 3 Pineapple Power 2 4 smoothies smoothies Midnight Mango Tropical Torrent Enter an exact number. hies Pineapple Power
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.4: Applications
Problem 3EQ: A florist offers three sizes of flower arrangements containing roses, daisies, and chrysanthemums....
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Transcribed Image Text:The Juice Company offers three kinds of smoothies: Midnight Mango, Tropical Torrent, and Pineapple Power. Each smoothie contains the amounts of juices shown in the table. On a particular day the
Juice Company used 700 oz of mango juice, 880 oz of pineapple juice, and 520 oz of orange juice. How many smoothies of each kind were sold that day?
Mango
juice (oz)
Pineapple
juice (oz)
Orange
Smoothie
juice (oz)
Midnight Mango
Tropical Torrent
6.
3
Pineapple Power
8
4
Midnight Mango
smoothies
Tropical Torrent
smoothies
Enter an exact number. hies
Pineapple Power
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Ing Kirchhoff's Laws, it can be shown that the currents , 1, and I that pass through the three branches of the circuit in the figure satisfy the given linear system. Solve the system to find1,
I2, and I3. (Round your answers to three decimal places. Assume that V, = 5 V and V2 - 6 V.)
I, + I, - I = 0
161, - 81,
= 5
812 + 413 = 6
I =
A.
12 =
I3 =
A
A
16 Ω
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