Step-by-step explanation:
I think option A is the correct answer
Because it is in ascending order
I got 75582.
Explanation:
First, group the 40 identical candies into 20 pairs. It doesn't matter how since the candies are identical. This grouping will ensure that any assigment will contain at least two candies.
Then think of the 20 groups a 20 beads on a string. We are looking to place 11 separators between them to obtain 12 segments, each with a varying number of beads between them. How many ways are there to place 11 separators to 19 potential spaces between beads? The asnwer is 
Answer:
ΔMCI ≅ ΔAIC by SAS congruence test
Step-by-step explanation:
Given:
In ΔMCI and ΔAIC
Statement Reason
1) ∠MCI ≅ ∠AIC 1) Given
2) segment MC ≅ segment AI 2) Given
Segment CI is common segment which is both the triangles.
So we can say that.
3) Segment CI ≅ Segment CI 3) Reflexive Property
By SAS congruence test which states that;
"If two sides and the included angle of one triangle are equal to the corresponding sides and angle of another triangle, the triangles are congruent."
4) ΔMCI ≅ ΔAIC 4) By SAS congruence test
Answer: yes
Step-by-step explanation:
2(4)=8