Our galaxy is 50,000 light years from the center to the edge, but just 1,000 light years thick. It's shaped like a thin disk or cylinder. If the stars were distributed equally throughout the galaxy, how many stars would you expect to find in one cubic light year?
I thought it would be Pi*r^2*l. Then divide that by the number of stars. What am I doing wrong? Thanks, been 20 years since I had to do math like this!
6z−10w=8
Answer:
if your looking for z it is 5/8k+2.375
Step-by-step explanation:
Answer:
Step-by-step explanation:
Please, include the instructions.
I'm assuming you want to solve this system of linear equations for z and w, assuming that k is an unknown constant.
Use the method of elimination by addition and subtraction. To eiiminate w, multiply all four terms of the first equation by 10, obtaining:
10 z + 10w - 30 = 10k
6z - 10 w = 80
Then 16z - 30 - 80 = 10k, or
16z -110 = 10k, Simplifying this, we get:
10(k + 11)
z = ---------------
16
Substituting this expression for z into the first equation, we get:
(10/16)(k + 11) + w - 3 = k. We must solve this for w:
-(10/16)(k + 11) + w - 3 = k), or
-(10/16)(k + 11) - w + 3 = -k
Then -(10/16)(k + 11) + 3 + k = w
and so the solution, in terms of the unknown constant k, is
10(k + 11)
( --------------, -(10/16)(k + 11) + 3 + k )
16
The left out amount of floor is .
Further explanation:
The weight of one bag of flour is 3.5 kg.
The bakery bought 4 bags of flour.
Therefore, the total weight of 4 bags is calculated as follows:
The weight of flour needed for a batch of muffins is 0.475 kg.
Therefore, the weight of flour needed for 4 batches of muffins is calculated as follows:
The weight of flour needed for a loaf of bread is 0.65 kg.
Therefore, the weight of flour needed for 5 loaves of bread is calculated as follows:
So, the total weight of floor used in the process of making muffins and loaves of bread is calculated as follows:
Now, the weight of floor that is left out in the bag is calculated as follows:
Thus, the left out amount of floor is .
Learn more:
1. Write an algebraic expression for the following word phrase the quotient of r and 12brainly.com/question/1600376
2. What is 20÷2(5+5) brainly.com/question/365957
3. Ten hundredths in standard formbrainly.com/question/228852
Answer details:
Grade: Middle School
Subject: Mathematics
Chapter: Basic Algebra
Keywords: Bakery, bags, flour, 3.5 kg, muffins, bread, loaf, loaves, kilograms, kg, share, subtract, equally, 8.85 kg, weight, bought
(dont write random answers pls!)
Answer:
to find the answer, you need to find the measure of the angle on the other side of the 142. and since it's a straight line, those two angles measures are =to 180 (they're supplementary angles). so the measure of that angle is 38 degrees. to find the measure of the remaining angle, you subtract the angle measures you already know from 180 (because the sum of interior angles in a triangle is 180.) to, the answer is:
180-90-38= 52 degrees or A
Answer:
$180,000.
Step-by-step explanation:
We have been given that a student attends a four-year college with tuition costs of $20,000 per year, room and board costs of $5,000 per year, and books/entertainment costs of $1,000 per year. If the student did not go to college, she would work at a job that pays $25,000 per year but still face the same room and board and entertainment expenses.
We know that opportunity cost is the profit lost, when one alternative is selected over another.
Opportunity cost of attending college for 4 years would be amount lost from job in 4 years plus amount spent on studies because the student lost $25,000 for four years for not doing the job and spent $20,000 for 4 years on studies.
Therefore, the opportunity cost of attending college for this student for four years is $180,000.
The opportunity cost of attending college for four years is $100,000.
The opportunity cost of attending college for four years is the value of the best alternative that the student foregoes by choosing to attend college. In this case, the student could have worked and earned $25,000 per year instead of going to college. So, the opportunity cost for four years would be $25,000 * 4 = $100,000.
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