56 + 2i + 90
56 + 2i – 90i^2
97 + 72i
146 + 2i
The answer is 146+2i
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You can use system of linear equations to find the solution.
The cost to customer to buy 5 tulips and 6 roses will be $17.75
Cost of buying 5 tulips and 6 roses.
By given data, we have:
7 tulip + 9 roses costs $25.90
or
And
4 tulips + 8 roses costs $19.8
or
Thus, we have two equations.
From equation first, we have:
Substituting this value in second equation, we get:
Thus, we have:
Thus, the price of a tulip = x = $1.45
and the price of a rose = y = $1.75
Now, calculating price of 5 tulips and 6 roses:
Thus, the cost to a customer who buys 5 tulips and 6 roses would be $17.75
Learn more about system of linearequations here:
It will cost a customer $17.75 to buy 5 tulips and 6 roses.
Step-by-step explanation:
Let,
Cost of one tulip = x
Cost of one rose = y
According to given statement;
7x+9y=25.90 Eqn 1
4x+8y=19.80 Eqn 2
Multiplying Eqn 1 by 4
Multiplying Eqn 2 by 7
Subtracting Eqn 3 from Eqn 4
Dividing both sides by 20
Putting y=1.75 in Eqn 1
Dividing both sides by 7
Cost of 5 tulips and 6 roses = 5x+6y = 5(1.45)+6(1.75) = 7.25+10.50 = $17.75
It will cost a customer $17.75 to buy 5 tulips and 6 roses.
Keywords: linear equation, elimination method
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