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Elis
3 months ago
7

Write (9m) ^4 without exponents.

Mathematics
1 answer:
lawyer [12.5K]3 months ago
8 0

When a number is raised to an exponent, it signifies that the number multiplies itself that many times.

(9m)^4 indicates that 9m is multiplied by itself four times:

This can be expressed as: (9m)(9m)(9m)(9m)

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A lawn-mowing company is trying to grow its business. It had 30 clients when they started its business and wants to increase by
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The function is: B. f(x) = 3x + 26; 26≤ y ≤ 35. This is a linear function structured as y = mx + b, where b signifies the initial value (or 26 clients). The slope, denoted by m, indicates the increase per week. By setting x = 0, we find y = 26, representing our starting point. With x = 3, or the fourth week, we compute y = 3*3 + 26, simplifying to y = 9 + 26, resulting in y = 35.
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2 months ago
There are 10 boys and 12 girls in the tennis club. The coach wants to select two players to practice first. Which statements are
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Given there are 22 participants total, the possible pairs chosen for the initial practice session are calculated as
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2 months ago
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Find the distance across the lake. Assume the triangles are similar.
Zina [12379]

Response:

B. 255 m

Detailed breakdown:

utilize similar triangles

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5 0
3 months ago
What is the simplified form of the following expression ? Assume a _>0 and c >_0
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14 \sqrt[4]{a^{5} b^{2 }c^{4}} -7ac \sqrt[4]{a b^{2}}
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3 months ago
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Which is the missing number: 9876, 6447, 2527, x?
Leona [12618]

This question reveals an intriguing pattern.

The rule or pattern to follow here is:

For the left side of the number compared to its predecessor: (First digit x Third digit + 1)

For the right side: (Second digit x Fourth digit -1)

For instance, consider 6447. Next, let's examine its previous number, 9876.

Now, 9\times 7+1=64 and

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that's how we arrived at 6447

Next, for the third number, 2527, let's look at its previous number, 6447

Now, 6\times 4+1=25

and 4\times 7-1=27

that's how we reached 2527

Following the same reasoning, the missing number should be 534.

This conclusion came from applying the rule of the pattern as:

(2\times 2)+1=5

and

(5\times 7)-1=34

Thus, we derived 534.



6 0
2 months ago
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