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LiRa
17 days ago
9

An element with mass 210 grams decays by 8.3% per minute. How much of the element is remaining after 15 minutes, to the nearest

10th of a gram?
Mathematics
1 answer:
PIT_PIT [9.1K]17 days ago
0 0

Answer:

57.2 g

Step-by-step explanation:

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Marina correctly simplified the expression (-4a^-2 b^4)/(8a^-6b^-3) assuming that a does not equal 0 and b does not equal 0. Her
Inessa [8989]
The expression at hand is:
 (-4a ^ -2 b ^ 4) / (8a ^ -6b ^ -3)
 Using the laws of exponents, we can transform this expression.
 This leads to:
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 Rearranging gives us:
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 Final Answer:
 
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7 0
21 day ago
Read 2 more answers
Lonzell said the function shown in the graph is positive on the interval (−,) and negative on the interval (−,−)open negative 5
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Answer:

The segments of the positive graph are located at the coordinates (-5,-4) and (2,5).

In contrast, the negative segment is identified as (-4,2).

Step-by-step explanation:

The positive graph is above the x-axis, while the negative portion lies beneath the y-axis.

Within the interval (-1,5),

The graph appears below the x-axis between (-1,2)

And above it between (2,5).

At this juncture, Lonzell’s assertion is inaccurate.

Within the interval (-5,-1),

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And above it between (-5,4).

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Thus,

The segments of the positive graph are at the coordinates (-5,-4) and (2,5).

Meanwhile, the negative segment is identified at (-4,2).

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29 days ago
The completed construction of a regular hexagon is shown below. Explain why ACF is a 30º-60º-90º triangle.
PIT_PIT [9101]

A typical regular hexagon consists of six equilateral triangles.

One of these is ΔAFM, where each angle measures 60°, so ∡AFM = 60°.

ΔABC is classified as an isosceles triangle, possessing an angle of ∡ABC = 120°, as each internal angle in a regular hexagon measures 120°.

Angles ∡BAC and ∡BCA each equal 30°, summing to 180° in total for the triangle.

Moreover, ∡ACF is congruent to ∡BCA = 30°. Therefore, we can deduce that angle ∡FAC equals 90°. The reasoning for this follows.

Best of luck!!!

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16 days ago
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They are parallel due to their identical slopes.
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