A bouquet of lilies and tulips has 12 flowers. lilies cost $3 each and tulips cost $2 each the bouquet cost $32. write and solve a system of linear equations to find the number of lilies and tulips in the bouquet.
1 answer:
Answer:
Let x represents the number of lilies and y represents the number of tulips in the bouquet.
As per the statement:
A bouquet of lilies and tulips has 12 flowers.
⇒x+y = 12 .....[1]
It is also given that lilies cost $3 each and tulips cost $2 each the bouquet cost $32.
⇒ .....[2]
Multiply equation [1] by 3 we get;
3x+ 3y = 36 .....[3]
Subtract equation [2] from [3] we get;
Combine like terms;
Substitute the value of y in [1] we get;
x + 4 = 12
Subtract 4 from both sides we ge t;
x = 8
Therefore, the number of lilies are 8 and the number of tulips are 4
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Well r equals what ever number same for the c then what numbers you get from those 2 add to the p
Answer:
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Step-by-step explanation:you just divide the last answer incase you dont understand here is a better explanation you divide 24 by 6 and you get 4 not 11 times 4 equals 44 and for the second one you do the same thing 96 divided by 12 equals 8 so 64 divided by 8 equals 8
Answer:
No they or not
Step-by-step explanation:
The first on is 60 and the second one is 40
For this case we have the following equation:
If we subtract both sides of the equation we have:
To eliminate the radical we raise both sides of the equation to the fourth power:
Answer:
Option D