<h2>A. Convert the following measurement. Show your solution.</h2><h3 /><h3>1. 3 hg = <u>300, 000</u> mg</h3><h3>Solution:</h3>
100000³ = 300000
1hg = 100000mg
<h3>2. 7.675 cL = <u>7</u><u>,</u><u>6</u><u>7</u><u>5</u> daL</h3><h3>Solution:</h3>
1cL = 0.001 deal
0.001 times 7675 = 7.765
<h3>3.) 4,500 kg = <u>45000000</u> dg</h3><h3>Solution:</h3>
1kg = 10000 dg
10000 times 4500 = 45000000
Hope this helps :)
Joey and his friends would have 2 and 1/3 oranges left.
I am assuming this is multiple choice, but no answers were provided. If you multiply 379 by 8, you would get 3032.
Answer:
A. The domain is (1,∞), and the range is (-7,∞)
Step-by-step explanation:
Well lets graph it first,
Look at the image below ↓
By looking at the image we move it 3 units right and 3 units down.
Then it will be located at the point (1,-7).
Meaning for the domain it starts at 1 and goes on for infinity.
And For the range it starts down at -7 and goes down for infinity.
<em>Thus,</em>
<em>the correct answer is choice A.</em>
<em />
<em>Hope this helps :)</em>
<h3>
Answer: B) II and III</h3>
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Explanation:
Check out the diagram below.
On the left side shows ASA can be used to prove the triangles congruent. Note the color coding to see how the angles match up. Also note that the segment TR is between angles STR and SRT. The order is important because ASA is different from AAS.
Angle STR = Angle VTU because they are vertical angles
Angle SRT = Angle VUT since they are alternate interior angles. Note how SR is parallel to UV. If the lines weren't parallel, then the alternate interior angles would not be congruent.
We can use AAS because if we know two angles of a triangle, we can find the third angle. Despite the fact that something like RST looks like a right angle, we don't have enough info to say it is or not. The square angle marker is missing. So it could be 90 degrees, or it might be something like 89 degrees instead. We don't have enough info. So we cannot use HL.
AAA or AA is not a congruence theorem. It's a similarity theorem. So we cross this off the list.