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List the three components of a scientific argument, describing each in a few words.

Ask by Rodriguez Perkins. in the United States
Jan 20,2025

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A scientific argument has three parts: 1. **Claim:** The main idea or conclusion. 2. **Evidence:** The data supporting the claim. 3. **Reasoning:** The logic connecting evidence to the claim.

Solution

A scientific argument typically consists of three main components: 1. **Claim** - *Definition:* The main conclusion or statement being argued. - *Description:* It presents the central idea or answer to a research question that the argument supports. 2. **Evidence** - *Definition:* Data or information supporting the claim. - *Description:* This includes experimental results, observations, or factual information that backs up the claim. 3. **Reasoning** - *Definition:* The logical explanation connecting evidence to the claim. - *Description:* It demonstrates how and why the evidence supports the claim, often involving scientific principles or theories. Together, these components create a coherent and persuasive scientific argument by stating a clear position, providing supporting data, and logically linking the two.

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Bonus Knowledge

A scientific argument consists of a claim, evidence, and reasoning. The **claim** is a statement or conclusion that answers a specific question, essentially what you are trying to prove. **Evidence** refers to the data and observations that support your claim, like experiments, statistics, or published research. Lastly, **reasoning** connects your evidence to your claim, explaining how and why the evidence supports your assertion. Together, these components create a robust framework for scientific discussion and inquiry! Now, let’s dig deeper into how these components shape scientific discourse! A great example of this in action can be seen during debates over climate change, where scientists present claims backed by extensive data and research, demonstrating the importance of all three elements. Also, remember that a common pitfall in presenting scientific arguments is neglecting to clearly articulate the reasoning, often leaving audiences confused and questioning the validity of the evidence. So always make sure to bridge that gap!

Related Questions

Exercice 1. Soit \[ \mathcal{B}=\left\{\left[\begin{array}{ll} 1 & 0 \\ 0 & 0 \end{array}\right],\left[\begin{array}{ll} 0 & 1 \\ 0 & 0 \end{array}\right],\left[\begin{array}{ll} 0 & 0 \\ 1 & 0 \end{array}\right],\left[\begin{array}{ll} 0 & 0 \\ 0 & 1 \end{array}\right]\right\} \] la base canonique de \( \operatorname{Mat}_{2}(\mathbb{R}) \) et soit \( f: \operatorname{Mat}_{2}(\mathbb{R}) \rightarrow \operatorname{Mat}_{2}(\mathbb{R}) \) l'endomorphisme de \( \operatorname{Mat}_{2}(\mathbb{R}) \) tel que, en base canonique, \[ f\left(\left[\begin{array}{ll} x_{1} & x_{2} \\ x_{3} & x_{4} \end{array}\right]\right)=\left(\left[\begin{array}{cc} x_{1}+2 x_{3} & 2 x_{1}-x_{2}+4 x_{3}-2 x_{4} \\ -x_{3} & -2 x_{3}+x_{4} \end{array}\right]\right) \] (a) Montrer que \[ A=\mu_{\mathcal{B}, \mathcal{B}}(f)=\left(\begin{array}{cccc} 1 & 0 & 2 & 0 \\ 2 & -1 & 4 & -2 \\ 0 & 0 & -1 & 0 \\ 0 & 0 & -2 & 1 \end{array}\right) \] où \( \mu_{\mathcal{B}, \mathcal{B}}(f) \) est la matrice associée à \( f \) dans la base canonique. (b) Déterminer le polynôme caractéristique \( \chi_{f}(x) \). (c) Déterminer les valeurs propres de \( f \), leurs multiplicités algébriques et montrer que l'endomorphisme \( f \) est diagonalisable. (d) Déterminer une base \( \mathcal{B}^{\prime} \) de \( \operatorname{Mat}_{2}(\mathbb{R}) \) formée de vecteurs propres de \( \operatorname{Mat}_{2}(\mathbb{R}) \), la matrice de changement de base \( P:=\mu_{\mathcal{B}^{\prime}, \mathcal{B}}\left(\operatorname{Id}_{\mathrm{Mat}_{2}(\mathbb{R})}\right) \) et la matrice diagonale \( D:=\mu_{\mathcal{B}^{\prime}, \mathcal{B}^{\prime}}(f) \) telles que \[ \mu_{\mathcal{B}^{\prime}, \mathcal{B}^{\prime}}(f)=\left(\mu_{\mathcal{B}^{\prime}, \mathcal{B}}\left(\operatorname{Id}_{\operatorname{Mat}_{2}(\mathbb{R})}\right)\right)^{-1} \mu_{\mathcal{B}, \mathcal{B}}(f) \mu_{\mathcal{B}^{\prime}, \mathcal{B}}\left(\operatorname{Id}_{\operatorname{Mat}_{2}(\mathbb{R})}\right) \] Autrement dit, \[ D=P^{-1} A P \] où \( A=\mu_{\mathcal{B}, \mathcal{B}}(f) \).
Other France Jan 22, 2025

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