Answer:
See Explanation
Step-by-step explanation:
<em>The question is incomplete; So, I will solve generally</em>
Required
Quotient of two terms where 1 has a coefficient of 8
The quotient (Q) of a and b can be represented as:
Where a and b are the terms
For a or b to have a coefficient of 8, then a or b must be
Where x is the variable
So, the quotient can be expressed as any of:
<em>As long as one of the terms has a coefficient of 8</em>
Answer:
Coordinate of 4th vertex of the rectangle is ( 8 , -8 ).
Step-by-step explanation:
Given Vertices of Rectangle are ( 5 , -3 ) , ( 5 , -8 ) , ( 8 , -3 )
To find: Coordinate of Fourth Vertex of the rectangle.
First, Plot all given three points on the graph.
Graph is attached.
We know that Opposite sides of the rectangle are equal and parallel.
Also All angles of rectangles are right angle.
So to satisfy these properties of rectangle.
4th coordinate must be on line x = 8 and y = -8.
⇒ Fourth coordinate = ( 8 , -8 )
Therefore, Coordinate of 4th vertex of the rectangle is ( 8 , -8 ).
Answer:
6
Step-by-step explanation:
The given expression is;
When y=2, the expression becomes;
This simplifies to;
Multiply to get;
The value of the expression when y=2 is 6.