Answer: I cannot see the entire question for two of them, however angle 6 is 84 degrees and angle 5 is 96 degrees.
Step-by-step explanation:
Parallel lines crossed by a transversal form special pairs of angles. Angle 84 is vertical to angle 2. Vertical angles are equal. Angle 2 is also 84. Angle 84 and angle 4 are corresponding angles. They are equal, so angle 4 is 84. Angles 4 and 6 are vertical angles. Vertical angles are equal. This means angle 6 is also 84. Now for the rest of the missing angles. Linear pairs of angles are supplementary (sum to 180). 84 and angle 1 are a linear pair. We know they have to sum to 180. 180 - 84= 96. Angle 1 is 96. If angle 1 is 96, then we know that angle 3 is 96 because they are vertical angles. If angle 3 is 96 then we know angle 7 is 96 because they are corresponding angles. And finally angle 5 is 96 because it’s vertical to angle 7. ( there are many different ways to solve this ex: linear pairs sum to 180,
Same side interior angles sum to 180, same side exterior angles sum to 180. Alternate interior angles are equal, Alternate exterior angles are equal, corresponding angles are equal, vertical angles are equal)
Well, we can set up these equations like this-
Deborah- 2+3w
Kai- 12+2w
w=number of weeks that pass
Now, we set them equal to each other:
2+3w=12+2w
Solve for w
2-12=2w-3w
-10 = -1w
w = 10
10 weeks. Hope this helped!
Answer:
283x
Step-by-step explanation:
trust me
Complete Question:
Kim accidentally leaves the water hose running half a day. the graph represents the loss of water during that time. use the graph to complete the following statement:
The rate at which water flows from the hose is *blank* gallons per hour.
See attachment for graph
Answer:
8 gallons per hour
Step-by-step explanation:
Required
Determine the rate of water loss
<u>To get the rate, we simply calculate the slope (m) of the graph using the following formula</u>
Where the x's and y's represent corresponding values of x and y on the graph
So, we have:
becomes
<em>Hence, the rate at which water flows from the hose is 8 gallons per hour</em>
8 people have finished the race in 30 minutes