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⠀⠀⠀☞ Uma reta paralela ao eixo dos tempos (opção c). ✅
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⠀⠀⠀☔⠀Oi novamente, Espenta ✌. Como vimos anteriormente sobre a velocidade em movimentos uniformes (https://brainly.com.br/tarefa/49117097) temos que o gráfico da função horária da velocidade (velocidade em função do tempo) apresentará sempre o mesmo valor de y (a velocidade inicial) para qualquer valor de x (tempo) pois v(t) = v₀ + a·t = v₀ + 0·t = v₀, ou seja, teremos uma reta paralela ao eixo dos tempos (opção c), independente dos valores dados pela função horária da posição. ✅
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[tex]\Large\red{\boxed{\begin{array}{rcl}&\green{\underline{\footnotesize\text{$\sf Esta~imagem~n\tilde{a}o~\acute{e}~visualiz\acute{a}vel~pelo~App~Brainly.$}}}&\\&\green{\footnotesize\text{$\sf \bullet~Experimente~compartilhar\rightarrow copiar~e~acessar$}}&\\&\green{\footnotesize\text{$\sf o~link~copiado~pelo~seu~navegador~ou~Browser.$}}&\\\end{array}}}[/tex]
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[tex]\bf\large\red{\underline{\quad\quad\qquad\qquad\qquad\qquad\qquad\qquad\qquad}}[/tex]☁
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⠀⠀⠀☀️ L͎̙͖͉̥̳͖̭̟͊̀̏͒͑̓͊͗̋̈́ͅeia mais sobre funções horárias:
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https://brainly.com.br/tarefa/48564462 ✈
https://brainly.com.br/tarefa/38431619 ✈
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[tex]\huge\blue{\text{\bf\quad Bons~estudos.}}[/tex] ☕
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[tex]\quad\qquad(\orange{D\acute{u}vidas\ nos\ coment\acute{a}rios})[/tex] ☄
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[tex]\bf\large\red{\underline{\qquad \qquad \qquad \qquad \qquad \qquad \quad }\LaTeX}[/tex]✍
[tex]\sf(\purple{+}~\red{cores}~\blue{com}~\pink{o}~\orange{App}~\green{Brainly}[/tex] ☘☀❄☃☂☻)
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[tex]\Huge\green{\text{$\underline{\red{\mathbb{S}}\blue{\mathfrak{oli}}~}~\underline{\red{\mathbb{D}}\blue{\mathfrak{eo}}~}~\underline{\red{\mathbb{G}}\blue{\mathfrak{loria}}~}$}}[/tex] ✞
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