Answer:
The possible amounts of vegetables - 2 pounds of carrot and 0 pounds of broccoli, 0 pounds of carrot and 2 pounds of broccoli, 1 pound of carrot and 1 pound of broccoli
Step-by-step explanation:
It is given that,
Ava has already purchased the amount of vegetables given by,
Carrots = 14 pounds
Broccoli = 12 pounds
She needs exactly 2 pounds of the vegetables for the party.
Thus, the possible amount of vegetables she can have is,
Total Pounds Carrots (pounds) Broccoli (pounds)
2 2 0
2 0 2
2 1 1
Answer:
Step-by-step explanation:
The problem has errors. The right problem is
Ava needs 2 pounds of vegetables for her party. She already has 1/4 pound of carrots and 1/2 pound of broccoli. Drag weights of vegetables she can add to the vegetables she already has to make exactly 2 pounds.
We know that Ava already as 1/2 pounds of broccoli and 1/4 pounds of carrots, so in total she has
To know how many pounds she needs, we have to find the difference
Therefore, she needs to add 5/4 pounds of another vegetable to make exactly 2 pounds. She can add 5/8 pounds of more broccoli and 5/8 pounds of lettuce
Use 3.14 for π .
Enter your answer as a decimal in the box.
Answer: 530.66 is the answer
Hope u get a good grade
2 hours is equivalence of 120 minutes
If he reads 100 pages in 120 minutes,
the he reads (48 * 100) / 120 pages in 48 minutes = 4800/120 pages = 40 pages
He reads 40 pages in 48 minutes.
(A) 6
(B) 8
(C) 9
(D) 12
(E) 18
Answer:
The correct answer is (B)8.
Step-by-step explanation:
We will first solve the two simultaneous equations for the values of 'p' and 'q' respectively.
EquationNo.1-
2p + q = 11
EquationNo.2-
p + 2q = 13
We will make 'q' the subject in EquationNo.1 and substitute the expression for 'q' into EquationNo.2.
EquationNo.1-
q = 11 - 2p
EquationNo.2-
p + 2 ( 11 - 2p ) = 13
We will solve EquationNo.2 for the value of 'p'.
EquationNo.2-
p + 22 - 4p = 13
p - 4p = 13 - 22
- 3p = - 9
p = - 9 ÷ - 3
p = 3
We will substitute the obtain value for 'p' from EquationNo.2 into EquationNo.1 to find the value of 'q'.
EquationNo.1-
q = 11 - 2 ( 3 )
q = 5
We will substitute the obtained values for 'p' and 'q' from EquationNo.1 and EquationNo.2 into p + q.
= p + q
= 3 + 5
= 8
Therefore:
The correct answer is ( B ) 8.