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What is the minimum value of 3x plus 3y in the feasible region?
If we knew the values of 'x' and 'y', and the boundaries of the feasible region, we could answer that question quickly and easily.
What is 2x-3x plus 4x plus 3y-2y?
3x + y
What is the slope of 3x plus 3y equals 12?
The slope is -1. 3x+3y=12 Subtract 3x 3y=-3x+12 Divide by 3 y=-x+4
Factor 3x squared plus 6xy plus 3y squared?
(3x + 3y)(x + y) = 3(x + y)2
What is 6x - 4y -3x plus y simplified?
3x-3y
What is the answer to 3x plus 3y?
There is not an answer but you can factor it.3x+3y=3(x+y)
What is the minimum value of 3x plus 3y in the feasible region?
If we knew the values of 'x' and 'y', and the boundaries of the feasible region, we could answer that question quickly and easily.
What is 2x-3x plus 4x plus 3y-2y?
3x + y
What is the value of the y variable in 3x plus y plus 14 -3x plus 2y plus 1 plus 5 plus 3y?
20+6y is the equation simplified, but there is no way to figure out the answer.
What is the slope of 3x plus 3y equals 12?
The slope is -1. 3x+3y=12 Subtract 3x 3y=-3x+12 Divide by 3 y=-x+4
Factor 3x squared plus 6xy plus 3y squared?
(3x + 3y)(x + y) = 3(x + y)2
What is 6x - 4y -3x plus y simplified?
3x-3y
What is 3x plus 3y-3z?
3x + 3 (y-z)
What does 14x-2y plus 7x-3y plus -3x equal to?
(14x-2y)+(7x-3y)+(-3x) = 14x-2y+7x-3y-3x =(14+7-3)x-(2+3)y =18x-5y
When x equals 5 and y equals 3 by how much does the value of 3x plus 2y exceed the value of 2x plus 3y?
2. If x=5 & y =3 then: 3x + 2y = 3 x 5 + 2 x 3 = 15 + 6 = 21 2x + 3y = 2 x 5 + 3 x 3 = 10 + 9 = 19 ⇒ 3x+2y exceeds 2x+3y by 21 - 19 = 2. Alternatively: 3x+2y exceeds 2x+3y by: (3x+2y) - (2x + 3y) = 3x + 2y - 2x - 3y = x - y If x=5 & y=3 then this becomes: x - y = 5 - 3 = 2
2x plus 3y equals 17and3x plus 4y equals 24then5x plus 7y equals?
2x + 3y = 17 3x + 4y = 24 (2x + 3x) + (3y + 4y) = (17 + 24) 5x + 7y = 41
Solve for x 2x plus 2y equals 8 3x plus 3y equals 6?
Multiply first equation by 1.5, giving 3x + 3y = 12, but we are told that 3x + 3y = 6. If there isn't an error in the question then 2 = 1!
