The composition of two translations could describe the taxicab’s final position are (1, -2 + 16) and (1, -2 - 16)
<h3>How to determine the composition of two translations?</h3>
The initial position is given as:
Cab = (1, -2)
Assume the cab travel in one direction, the possible translations are:
(x, y + 16)
(x, y - 16)
(x + 16, y)
(x - 16, y)
Using the first two translations, the final positions are:
(1, -2 + 16) = (1, 14)
(1, -2 - 16) = (1, -18)
Hence, the composition of two translations could describe the taxicab’s final position are (1, -2 + 16) and (1, -2 - 16)
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Answer:
The answer s below
Step-by-step explanation:
a) The element is going to stay as a liquid if its temperature (t) is within the range: melting point ≤ t < boiling point.
Therefore the inequality for each element is given as:
For Gold:
1064 ≤ t < 2856
For Copper:
1085 ≤ t < 2562
For Iron:
1538 ≤ t < 2861
For lead:
327 ≤ t < 1749
and for Aluminium:
660 ≤ t < 2519
b) To get the element that would be liquid for the longest time, we need to calculate the difference between the melting and boiling points (i.e boiling point - melting point).
For Gold:
Difference = 2856 - 1064 = 1792°
For Copper:
Difference = 2562 - 1064 = 1498°
For Iron:
Difference = 2861 - 1538 = 1323°
For lead:
Difference = 1749 - 327 = 1422°
and for Aluminium:
Difference = 2519 - 660 = 1859°
Since Aluminium has the largest difference between the melting and boiling points, hence it will remain liquid for the longest amount of time.
c) The element with the smallest difference between the melting and boiling points would reach the boiling point first. Therefore iron with a difference of 1323° would reach its boiling point first.
Answer:
Input: Bees
Output: Honey
Step-by-step explanation:
Answer:
13
Step-by-step explanation:
→ Substitute 3 into 2x
2 × 3
→ Evaluate
f ( x ) = 6
→ Substitute x = 3 into 3x - 2
3 × 3 - 2
→ Evaluate
7
→ Find the sum of the 2 results
13