Answer:
(x - 2) (x^2 + 3x^2 - 4x -2)
Step-by-step explanation:
diagonal in the box.
24.7.
24.8
O 288
0 612
Answer:
24.7 inches
Step-by-step explanation:
Length = 18 inches
Width = 12 inches
Height = 12 inches
Length of the longest diagonal,d = length^2 + width^2 + height^2
d^2 = 18^2 + 12^2 + 12^2
d^2 = 324 + 144 + 144
d^2 = 612
d = √612
= 24.7 of inches
Length of the longest diagonal in the box = 24.7 inches
The length of the longest diagonal in a box with dimensions 12 inches by 12 inches by 18 inches, calculated using the three-dimensional Pythagorean theorem, is approximately 24.7 inches.
The longest diagonal of a rectangular box can be found using the Pythagorean theorem, but in three dimensions. This length is also known as the space diagonal of the box. Specifically, if you have a box with length (l), width (w) and height (h), the equation for the space diagonal (d) is d = √(l2 + w2 + h2).
Substituting the given dimensions into the equation: d = √[(12)2 + (12)2 + (18)2] = √(144 +144 + 324) = √(612) which is approximately 24.7 inches long.
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Answer:
wrap in gauze
Step-by-step explanation:
14-6=____
10-___=____