-5-4 + -3-2
-5-4-3-2
-9-3-2
-12-2
-14
The answer is -14.
Would it just be +7.50 and +4.50 and -3.50 and -6
You can use gauss's method
n(first number + last number)/2 where n is the number of integers in this case 21 ()
21(0.30 + 0.50)/2
21*0.8/2
21*0.4
8.4
Answer:
α= 22°
β= 100°
Y= 50°
Step-by-step explanation:
Given are three different triangles,
In the first triangle, two of the angles are 38° and α° and the third angle would be 120°(using vertical opposite angle equal property).
We know sum of all three angles of a triangle
°
Substituting,

Similarly,
In the second triangle, two of the angles are 40° and 60° and the the angle we have to find is outside(β).
We know the outside angle is equal to the sum of opposite inside angles of a triangle.
Therefore,
β
In third triangle,'Y' is inside angle of the triangle and 70° and 160° are outside.
° makes linear pair,
sum of linear pair angles=
°
Therefore the angle of triangle next to
° would be
°
We see 'Y' is outside and opposite to both the inside angles
. thus applying the property,
°
Therefore 'Y' = 