The answer is 22 because as u can see they are going up by 1 so 20,21, next 22
Answer:
Step-by-step explanation:
<u>Area of the top section:</u>
- A₁ = x*(x - x + 3) = x*3 = 3x in²
<u>Area of the bottom section:</u>
- A₂ = (x + 4)(x - 3) = x² + x - 12 in²
<u>Total area:</u>
- A = A₁ + A₂ =
- (3x) + (x² + x - 12) in²
Correct choices are C and D
The relationship between angle CAM and angle SAT is that<u> angle CAM and angle TAS are vertical angles that are congruent.</u>
<h3>Line and angles</h3>
A line is defined as the shortest distance between two point while the point where two lines meet is an angle.
Given two lines CT and SM, if these two lines meet at a point A, they form the angles SAM, SAT, SAC and MAT
From the diagram that will be formed, the two lines form angles at a point X. This shows that the angles CAM and SAT are congruent (vertically opposite)
Hence the relationship between angle CAM and angle SAT is that<u> angle CAM and angle TAS are vertical angles that are congruent.</u>
Learn more on vertical angles here: brainly.com/question/14362353
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Y = 2y + 9. A = y, 2 means multiply yhe variable y two times, and u just add 9. Btw y = -9
Answer:
The two column proof can be presented as follows;
Statement 
Reason
1. p║q Given
∠1 ≅ ∠11
2. ∠1 ≅ ∠9 Corresponding angles on parallel lines
3. ∠9 ≅ ∠11 Transitive property of equality
4. a║b Corresponding angles on parallel lines are congruent
Step-by-step explanation:
The statements in the two column proof can be explained as follows;
Statement Explanation
1. p║q Given
∠1 ≅ ∠11
2. ∠1 ≅ ∠9 Corresponding angles on parallel lines crossed by a common transversal are congruent
3. ∠9 ≅ ∠11 Transitive property of equality
Given that ∠1 ≅ ∠11 and we have that ∠1 ≅ ∠9, then we can transit the terms between the two expressions to get, ∠9 ≅ ∠11 which is the same as ∠11 ≅ ∠9
4. a║b Corresponding angles on parallel lines are congruent
Whereby we now have ∠9 which is formed by line a and the transversal line q, is congruent to ∠11 which is formed by line b and the common transversal line q, and both ∠9 and ∠11 occupy corresponding locations on lines a and b respectively which are crossed by the transversal, line q, then lines a and b are parallel to each other or a║b.
