To prove that the triangle are similar by the sss similarity theorem it needs to be shown that
1 answer:
For this case, we have that by definition, the triangle similarity theorem related to the angles, establishes that:
- <em>For two triangles to be similar, the angles of one of them must be congruent to the angles of the other triangle.
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On the other hand, we have:
- <em>For a pair of triangles to be similar, it is sufficient to have a congruent angle between the proportional sides.
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In addition, we have the following side theorem (SSS):
- <em>Two triangles that have the three proportional sides are similar to each other.
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ANswer:
Two triangles that have the three proportional sides are similar to each other.
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Answer:
Step-by-step explanation:
Given equation is representing the graph of parabola which opens down and its pick is its vertex
<u>The vertex is calculated by vertex formula:</u>
- x = -b/2a for the equation y = ax² + bx + c
<u>In our case t is the vertex and its value is:</u>
- t = -42/(-1.5*2) = 42/3 = 14 seconds
Add 10 to both sides. X is 2. A.
Answer:
14/336 ----------> 0.41
Step-by-step explanation:
you substituto 2 week to 336 cause there are 336 hours in 2 weeks therefore 14/336 = 0.41
the unit rate is 14/336
1 multiplication prop
2simplifying
3 Addition prop
4 simplifying
Hello :
(x+3)² -2² = 0
by identite : a²-b² =(a-b)(a+b)
(x+3-2)(x+3+2)= 0
(x+1)(x+5)=0
x+1=0 or x+5=0
x=-1 or x=-5
<span>the largest solution is : - 1</span>
