Answer:
B. 
Step-by-step explanation:
Let w represent the number of weeks.
We have been given that a wrestler currently weighs 189 pounds and is losing 0.5 of a pound per week. So the weight lost by wrestler in w weeks would be
.
The total weight of wrestler after w weeks would be:

We are also told that the wrestler needs to weigh more than 165 pounds but less than or equal to 185 pounds. This means that total weight of wrestler should be less than or equal to 185 pounds and greater than 165 pounds.
We can represent this information in an inequality as:

Therefore, option B is the correct choice.
Let's separate the hexagon into 5 shapes; 2 triangles on each side, and a rectangle in the middle. Now let's find the area of each of the smaller shapes.
Top left triangle:The equation to find the area of a triangle is
(base = b, height = h, a = area)
a = b · h ·

Now let's add in our values and solve.
a = 2 · 4 ·

a = 8 ·

a =
4Now since there are 4 of these triangles, and they're all the same size,
4 · 4 =
16All of the triangles put together =
16cm²The middle rectangle:The equation to find the area of a rectangle is simple:
(w = width, l = length, a = area)
a = w · l
Now let's put in our values and solve.
a = 4 · 8
a =
32The rectangle is
32cm²Now let's add the areas together.
32 + 16 =
48The answer is <span>
48cm²Hope this helped! If you have anymore questions or don't understand, please comment or DM me. :)
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Solution:
In a vocabulary list ,within a study guide, if we are defining something
It should never be written in abbreviated form because some words are difficult to understand in abbreviated form and chances of getting confused are higher while reading.
It is better if we start writing Definition in
Arranging in alphabetical order and then writing in complete sentences.
But writing in complete sentences of any vocabulary must be first priority.
Option (C) In complete Sentences
Answer:
10/12
Step-by-step explanation:
3/4=9/12
(3*3 and 4*3)
and 9/12<10/12
Answer: (3,6)
Rewrite in vertex form and use this form to find the vertex (h,k)