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Tems11 [23]
3 years ago
5

Determine if the given side lengths could be used to form a unique triangle, many different triangles, or no triangles. explain

your reasoning. 300 mm, 190 mm Urgent!!! please help! :'(
Mathematics
1 answer:
ehidna [41]3 years ago
6 0

Given sides of length 300 mm or 190 mm, you can form 4 different triangles:

  1. equilateral with sides 190 mm
  2. equilateral with sides 300 mm
  3. isosceles with two sides 190 mm and one side 300 mm
  4. isosceles with two sides 300 mm and one side 190 mm

The triangle inequality requires the sum of the lengths of any two sides be not less than the length of the third side. Since 2×190 > 300, you can mix and match these side lengths any way you want. With three sides and 2 choices for each, there are only a limited number of possibilities.

In the above, we have not listed ones that are simply rotations or reflections of a congruent triangle. (A 190-190-300 triangle looks the same as a 190-300-190 triangle, for example.)

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Let x = the unknown number

five more than a number = twice the number

x + 5 = 2x
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( Balance method is used to solve )

substitution

x + 5 = 2x
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10 = 10

answer : the unknown number is 5
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HELP The edges of the square base of a right pyramid are 8 cm. The slant height of the pyramid is 25 cm. If these two dimensions
grandymaker [24]

The surface area of the newly formed right pyramid is multiplied by scale factor 2.

Given that,
Right pyramid,
Edge of the base = 8 cm
Slant height = 25 cm

<h3>What is surface area?</h3>

Surface area is defined as the area of the surface that is uncovered.

Surface area of the right pyramid = 1/2 * edge of the base * slant height

                                                       = 1/2 * 8 * 25
                                                       = 100 cm²
Now, two dimensions are doubled,
slant height = 50
Edge of the base = 16
New Surface area of right pyramid = 1/2 * edge of the base * slant height
                                                           = 1 / 2 * 50 * 16
                                                           = 400 cm²


Now, scale factor, the ratio of the surface areas later to the former,
scale factor = 400 / 100
scale factor = 4

Thus, the surface area of the newly formed right pyramid is multiplied by scale factor 2.

Learn more about the surface area here:
brainly.com/question/2835293

#SPJ1



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