Paper clip. a paper clip would be about the size of her thumb so she would be able to use. for example, her thumb is 2 paperclips long. therefore the answer would be paperclip.
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Answer: It should cost $5
Step-by-step explanation:
First you have 4 hardcover and 2 softcover, so 4x+2y= $24 and for your friend it would be 3x+3y= $21.
You have
(3x+3y)2 = 72
(4x+2y)3 = 42
Then subtract them which is 30 you would divide by 6 since 3x2=6
Which gets you to 5.
Answer:
Overshoot.
Step-by-step explanation:
Let us know the meaning of given words.
Logistic growth occurs when population reaches carrying capacity of its environment. It does not surpass carrying capacity.
When population surpasses carrying capacity of its environment then a crash or a die-off happens, which causes a decline in population density. This crash or die off is known as collapse. The consequences of overshoot is known as collapse.
In population dynamics overshoot occurs when a population surpasses its carrying capacity. Overshoot is a temporary condition.
Therefore, from above explanation we can see that overshoot is the correct answer for the given phenomenon.
The value of m∠M is 112°
Step-by-step explanation:
In the parallelogram NPMQ, opposite angles ∠P=∠M.
To get the value of the angles, equate the two expressions;
(6x-2)°=(4x+36)°
6x-2=4x+36 ------ collect like terms
6x-4x=36+2
2x=38
x=38/2 =19
So, ∠M= (6x-2)° = (6×19 - 2)° = 112°
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Angles in a parallelogram : brainly.com/question/11611093
Keyword : angles
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Answer:
Step-by-step explanation:
Recall that on the unit circle, each point is represented as 
where 
. In this case, we are asked to take a loot at the interval 
.
We will use the definition of tangent to solve the problem. REcall that
So, in this case, tangent is undefined whenever the denominator is zero. That is, when 
. Checking the unit circle with the interval , this restriction corresponds to the upper half of the unit circle. In this case, the x component of each point is cosine. We are interested at the points where .
. This happens only at the point (0,1), which is associated with the value of 
