Answer:sorry that’s math not art
Step-by-step explanation: math is not art therefore I can’t help u
<span>The maximum number of boxes that may be stacked on top of one another is 5 boxes. Note that the questions asks how many boxes can be stacked ON TOP of one another, not how many can fit in the storage room. Further, the boxes cannot be manipulated to change their height. Thus, to find the answer we only need 2 of the measurements given: the height of the boxes and the height of the storage unit. The height of the box is 2 3/8 feet, which can be written as 2.375 feet. The height of the storage unit is 12 feet. Simply dividing the height of the storage unit by the height of the boxes give us: 12/2.375=5.052631... Thus the maximum number of number of boxes that can be stacked is 5.</span>
Answer:
y = 2x − 1
Step-by-step explanation:
By eliminating the parameter, first solve for t:
x = 4 + ln(t)
x − 4 = ln(t)
e^(x − 4) = t
Substitute:
y = t² + 6
y = (e^(x − 4))² + 6
y = e^(2x − 8) + 6
Taking derivative using chain rule:
dy/dx = e^(2x − 8) (2)
dy/dx = 2 e^(2x − 8)
Evaluating at x = 4:
dy/dx = 2 e^(8 − 8)
dy/dx = 2
Writing equation of line using point-slope form:
y − 7 = 2 (x − 4)
y = 2x − 1
Now, without eliminating the parameter, take derivative with respect to t:
x = 4 + ln(t)
dx/dt = 1/t
y = t² + 6
dy/dt = 2t
Finding dy/dx:
dy/dx = (dy/dt) / (dx/dt)
dy/dx = (2t) / (1/t)
dy/dx = 2t²
At the point (4, 7), t = 1. Evaluating the derivative:
dy/dx = 2(1)²
dy/dx = 2
Writing equation of line using point-slope form:
y − 7 = 2 (x − 4)
y = 2x − 1
Simply double 12 (times by 2), then subtract 5 from your product.
12 x 2 = 24
24 - 5 = 19
Greg is 19 yrs old
Answer:
$1,167.08
Step-by-step explanation:
415.25+339.84+411.99= 1167.08
