Answer:
3d-12=b
Step-by-step explanation:
Answer:3d − 12.
Step-by-step explanation:
Dylan’s weight is d.
Three times Dylan’s weight is 3d.
Twelve less than three times Dylan’s weight is 3d − 12.
So, the expression for Bruce’s weight in terms of Dylan’s weight is 3d − 12.
b.4/5
c.4/15
d.7/15
Alright ill try to make this simple,
First lets Do the Equation 3/5 x 4/9 = 12/45
Now Let's Simplify 12/45 Simplified is 4/15
Your answer would be C. 4/15
Enter your answer in the box.
Answer:
y = - 3
Step-by-step explanation:
Locate x = 2 on the x- axis, then go down vertically until the line is met.
Then read the corresponding y- coordinate at this point.
When x = 2 the value of the function is y = - 3
Answer:
-3
Step-by-step explanation:
We are given that a graph.
We have to find the value of the function at x=2.
To find the value of function at x=2 we will find the value of y corresponding to x=2 by drawing a vertical line x=2
The given graph is the graph of a line.
We can see that when we draw a vertical line x=2 and parallel to y- axis.
Then, the vertical line x=2 cut the given line at pint (2,-3).
Therefore, the intersection point of line x=2 and the given line is (2,-3).
The value of y corresponding to x=2 is -3.
We know that
Therefore, the value of the given function at x=2 is -3.
Hence, the value of the function at x=2 is -3.
b. They are corresponding angles.
c. They are alternate interior angles.
d. They are alternate exterior angles.
I think it is b
Answer:
(B) they are corresponding angles
Step-by-step explanation:
Since, Chicago Ave is parallel to Ontario street, The relationship between angles 5 and 9 will be corresponding angles, as from the figure, it can be seen that these angles do not form neither alternate interior angles nor alternate exterior angles. Also, they do not form same side interior angles, thus both angles form corresponding angles as both the Chicago ave and Ontario street are parallel and using the property of parallel line.
Answer:
B
Step-by-step explanation:
I think it is b as well. Are you taking the honors geometry semester 1 test?