Answer: 4 oranges, 2 bananas, and 1 papaya
Step-by-step explanation:
because there are twice as many oranges as bananas and 7 total fruit so 4 is the max amount of oranges you can have which leaves 2 bananas and 1 left over which is the papaya. Then to check work plug in the amount of fruit times their price which totals $5.25.
To make the tropical punch with a total of $5.25, you will need 1 banana, 2 oranges and 4 papayas based on their individual costs and the given relationship between bananas and oranges.
This is a linear algebra problem where we need to solve a system of linear equations. Let's denote the number of bananas as 'b', oranges as 'o', and papayas as 'p'. We have several pieces of information to form our equations:
1. The total pieces of fruit we have is 7. So, b + o + p = 7.
2. Oranges are twice as numerous as bananas, so o = 2b.
3. The total cost of the fruits is $5.25. So, 0.5b + 0.75o + 1.25p = 5.25.
By substituting o = 2b and re-arranging the equations, we obtain that b=1, o=2, and p=4. Hence, to make the tropical punch, we need 1 banana, 2 oranges, and 4 papayas.
#SPJ3
a = b – 2
What is the solution to the set of equations in the form (a, b)?
(–2, –6)
(–7, –9)
(–11, –9)
(–12, –10)
Good Morning
a-3b=16
a=b-2
Solve a=b -2 for a
Substitute b-2 for a in a-3b=16
a-3b=16
b-2-3b=16
Simplify both sides of the equation
-2b-2=16
Add 2 to both sides
-2b-2+2=16+2
-2b=18
Divide both sides by -2
-2b/-2 = 18/-2
b= -9
Substitute -9 for b in a=b -2
a=b -2
a=-9-2
Simplify both sides of the equation
a= -11
Answer: (-11,-9)
I hope that's help !
Happy Sunday :)
Answer:
The solution to the set of equations is (-11, -9).
Step-by-step explanation:
picking a red golf ball, replacing it, and then picking a
yellow golf ball? Written as a percent?
Answer: The answer is provided below
Step-by-step explanation:
From the question, a box contains 20 miniature golf putt-putt balls out of which 10 are yellow, 6 are red, and the remaining 4 are pink.
The probability of picking a red golf ball will be:
= 6/20 × 100
= 600/20
= 30%
If the red ball is replaced, the probability of picking a yellow golf ball will be:
= 10/20 × 100%
= 50%
2 1/3 feet :4 1/2 feet
help