16.9k views
1 vote
Find the measure of each angle (3y+11) (7x+4) (4x-22)

User Jickson
by
7.5k points

1 Answer

3 votes

Answer:

Step-by-step explanation:To find the measure of each angle, we need more information. The given expression (3y+11) (7x+4) (4x-22) seems to be a product of three terms. If we assume that each term represents an angle, we can use the distributive property to simplify the expression. Let's expand the expression using the distributive property: (3y+11) (7x+4) (4x-22) = (3y+11) * 7x + (3y+11) * 4 + (3y+11) * (4x-22) Simplifying further, we get: 21xy + 77x + 12y + 44 + 12x - 66y Combining like terms, we have: 21xy + 89x - 54y + 44 So, the expression (3y+11) (7x+4) (4x-22) simplifies to 21xy + 89x - 54y + 44. However, since we don't have any specific values for x and y, we cannot determine the exact measure of each angle. The expression represents a general form or equation involving variables x and y, which can take on different values. To find the measure of each angle, we would need additional information, such as the relationship between the angles or specific values for x and y.

User MBWise
by
7.0k points