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Serjik [45]
2 years ago
9

After teaching a group of students about bisphosphonates, the students demonstrate understanding of the information when they id

entify which drug as an example?
Social Studies
1 answer:
Stella [2.4K]2 years ago
6 0

After teaching a group of students about bisphosphonates, the students demonstrate understanding of the information when they identify which drug for example Pamidronate.

Bisphosphonates are a group of medicines used to treat bone problems, called osteopenia or osteoporosis, which are conditions associated with thin or fragile bones that are at increased risk for fracture.

Bisphosphonates, also known as diphosphonates, are a class of drugs that have been used commonly for more than two decades for treatment. Side effects for all the bisphosphonates (alendronate, ibandronate, risedronate, and zoledronic acid) may include bone, joint, or muscle pain.

learn more about Bisphosphonates here

brainly.com/question/9003914

#SPJ4

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Answer: I hope this helps and definitely get me Brainlest

Explanation:

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Who favored Direct Democracy and thought that even a republic was corrupt?​
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What is the difference between the first continental congress and the second continental congress by discussing the decisions of
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Explanation:

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What country is approximately 150 miles south of Abu Simbel?
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Read 2 more answers
Question 9 please both a and b
GarryVolchara [31]

a^k - b^k = (a - b)(a^{k-1} + a^{k-2}b + ... + b^{k-1})

a. Let's set a=3, b=1

3^k - 1^k = (3 - 1)(\textrm{some integer we'll call } m)

3^k = 1 + 2m

In other words 3^k is odd, i.e. 3^k has remainder 1 when divided by 2. \quad\checkmark

b. Let

k=2n, a=3, b=1

a^k - b^k = (a - b)(a^{k-1} + a^{k-2}b + ... + b^{k-1})

3^{2n} - 1^{2n} = (3 - 1 )(3^{2n-1} + 3^{2n-2} + ... + 1)

There are 2n terms in the last factor.  All the terms of the form

3^{2n-k}

are odd. So when we add up an even number of them, we get an even number, call it 2m.

3^{2n} - 1 = 2(2m)

3^{2n} - 1 = 4m

We've shown 3^{2n}-1 is divisible by four.  \quad \checkmark

Merry Christmas!

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