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ICE Princess25 [194]
3 years ago
6

Avi uses 11 toothpicks to form a row of 5 attached triangles, as shown. Suppose he continues this pattern, using 89 toothpicks i

n all. What is the total number of triangles formed? (sorry the picture wasn't uplodaing)
Mathematics
1 answer:
Pavel [41]3 years ago
8 0

Answer:

44

Step-by-step explanation:

Given that Avi used 11 toothpicks to form a row of 5 attached triangles.

Total number of toothpicks used = 89

Let the total number of triangles formed be represented by x, so that:

11 toothpicks = 5 triangles

It would be observed that only the first triangle starting the pattern has 3 toothpicks. So that;

the average number of toothpicks for 1 triangle = \frac{11}{5}

                                  = 2.2

The number of toothpicks per triangle = 2.0

Thus,

x = \frac{89}{2.0}

  = 44.5

x = 44

The total number of triangles formed is 44.

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Seven more than 4 times a number is more than twenty-seven.
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Answer:

330

Step-by-step explanation:

this question wasn't as sepcific but my answer is 330 bc 7 more then 4 i suppose u to add? so that would be 11, so 11 times a number that is more then 27 so i picked 30, 11x30=330.

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3 years ago
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If f(x) = 7 + 4x and g(x)= 7x, what is the value of (f/g)(5)
andrew-mc [135]

The value of (\frac{f}{g})(5) is \frac{27}{35}

Explanation:

Given that f(x)=7+4x and g(x)=7x

<u>The value of </u>(\frac{f}{g})(5)<u>:</u>

The value of (\frac{f}{g})(5) can be determined by substituting x = 5 in the functions f(x) and g(x) and then dividing the terms, we get, the value of (\frac{f}{g})(5)

Thus, we have,

(\frac{f}{g})(5)=\frac{f(5)}{g(5)}

Substituting the value of x = 5 in the functions f(x) and g(x), we get,

(\frac{f}{g})(5)=\frac{7+4(5)}{7(5)}

Simplifying the terms, we have,

(\frac{f}{g})(5)=\frac{7+20}{35}

Adding the terms in numerator, we have,

(\frac{f}{g})(5)=\frac{27}{35}

Thus, the value of (\frac{f}{g})(5) is \frac{27}{35}

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4 years ago
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