Answer:
The similarities are
1) Two triangles are similar when they meet either the (Angle Angle) AA, (Side Side Side) SSS or (Side Angle Side) SAS criteria
2) When two triangles meet either of the above similarity criteria they automatically meet the other similarity criteria
3) The ratio of their equivalent sides are equal such that when ΔABC is similar to ΔDCE we have;
AB/DC = AC/DE = BC/CE
The observed differences are
1) Triangles that meet the SAS and SSS Similarity Theorem criteria can be said to be congruent, that is they have both the same side sizes and angle sizes while triangles that meet only the AA Similarity Postulate criteria may or may not be congruent
2) The number of possible triangles formed by the SAS or SSS Similarity Theorem criteria is only one while the number of possible triangles formed by the AA Similarity Postulate criteria is infinite
3) A triangle that meets either the SAS or SSS Similarity Theorem criteria also meets the AA Similarity Postulate criteria
4) A triangle that meets either the AA Similarity Postulate criteria does not necessarily meet the AA Similarity Postulate criteria.
Step-by-step explanation:
The similarity postulates are;
The Angle Angle Similarity Postulate also known as AA
The Side Side Side Similarity Theorem also known as SSS
The Side Angle Side Similarity Theorem also known as SAS
=sqrt((x2-x1)^2+(y2-y1)^2)=sqrt((15-14)^2+(8-4)^2)=sqrt(1+16)=sqrt(17)=4.123105625617661=4.1231
Answer:
a. K3080
Step-by-step explanation:
K2000×10/100=K200
K80×36months=2880
K2880+K200=K3080
Answer: 21
Step-by-step explanation:
Given : Number of red marbles = 4
Number of green marbles =3
Number of transparent marbles =1
Number of yellow marbles =3
Number of orange marbles =3
If we want to count the sets of five marbles are there in which none of them are red or green, the we exclude green and red marbles from the total marbles.
i.e. Total required marbles = 1+3+3=7
Now, the number of possible sets of five marbles are there:-
Hence, the number of possible sets of five marbles =21
The length of RS is 10 because it's a 3-4-5 right triangle
