Answer:
The value of y=-9
Step-by-step explanation:
If (-3, y) lies on the graph of y = 3x
If any point satisfy the equation or graph. We get true for that point.
Now, we substitute the point into equation and left side is equivalent to right side.
Put x=-3 and to solve for y
y=3(-3)
y=-9
If x=-3 then y=-9
Hence, The value of y=-9
b. √7
c. 5
d. √5
Answer:
Distance between the points (-3,1) and (1, -2),
Option C
You know the recipe takes seven pieces of fruit.
You don't know how many of each to put in the punch, but you know that
there are twice as many oranges as bananas.
You know that the seven pieces of fruit cost $5.25, where bananas cost $.50
each, oranges cost $.75 each, and papayas cost $1.25 each.
How many pieces of each type of fruit do you need to make the tropical punch?
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
Answer:
The correct answer is D.
The domain is {-2, 0, 3, 4}.
−48
48
144
Unsubs
Answer:
144
Step-by-step explanation: