Question
In the figure shown, line j is parallel to line k and line l is parallel to line m. What is the value of x ?
- 40
- 60
- 80
- 100
The correct answer is: 40
j || k and p being transversal and corresponding angles are congruent ∠A = 800
j || k and m being transversal and corresponding angles are congruent ∠B = 400
j || m and k being transversal and Alternate interior angles are congruent X0 = 400
Interior angles are the angles contained within a shape or the region enclosed by two parallel lines transversely intersected.
¶Interior angles form in two ways in geometry. The first occurs within a polygon, and the second occurs when a transversal cuts parallel lines. Angles are classified into various types based on their measurements. Other angles are known as pair angles because they appear in pairs to exhibit a specific property. Interior angles are one example.
¶Sum, S = (n − 2) × 180°
Related Questions to study
The table above shows some values of x and their corresponding values of y. Which of the following equations shows a possible relationship between x and y?
The table above shows some values of x and their corresponding values of y. Which of the following equations shows a possible relationship between x and y?
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, what is the value of
If , what is the value of
The line graph above shows the average price of one metric ton of oranges, in dollars, for each of seven months in 2014.
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Use polynomial identities to factor the polynomials or simplify the expressions : 
Polynomial identities are equations that are true for all possible values of the variable. We can perform polynomial multiplication by applying the distributive property to the multiplication of polynomials.
Use polynomial identities to factor the polynomials or simplify the expressions :
Polynomial identities are equations that are true for all possible values of the variable. We can perform polynomial multiplication by applying the distributive property to the multiplication of polynomials.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle (using the fourth row).
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle (using the fourth row).
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The expansion of (x + y)n can be also found using the Pascal’s triangle using the (n+1)th row of the triangle.
Use the binomial theorem to expand the expressions:
The expansion of (x + y)n can be also found using the Pascal’s triangle using the (n+1)th row of the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n, we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n, we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions: 
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
Use the binomial theorem to expand the expressions:
The answer can also be found using the Pascal’s triangle. For the expansion of the expression (x + y)n , we would consider the (n+1)th row in the triangle.
