A mouse traveled a total distance of 3/24 of a mile in a maze over the past three hours the mouse travel the same distance each
1 answer:
Answer:
The mouse's total distance over the course of 3 hours amounts to of a mile
. The same distance was covered by the mouse each hour. Therefore, to ascertain the distance traveled within a single hour, we need to split the total distance of 3 hours by 3. This yields the distance the mouse managed in one hour.
Thus, the distance covered during one hour becomes = of a mile
. The mistake made by Matt was that he only adjusted the denominator of the expression by dividing it by 3, which likely led to a miscalculation.
The accurate assessment is: The mouse covers 1/24 of a mile every hour
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Answer: The coordinates of point T are (13, -6).
Step-by-step explanation: Given that point S is the midpoint of segment RT, with coordinates R(-9, 4) and S(2, -1),
we need to determine the coordinates of point T.
The midpoint formula states that the midpoint between points (a, b) and (c, d) is ((a + c)/2, (b + d)/2).
Let T be (h, k). According to the problem:
Solving these equations yields T at (13, -6).
So, the required coordinates for point T are (13, -6).