Question

eoc style question kay was walking along the bridge above the river. she accidentally lost her grip on her camera when she was trying to get it out to photograph massive bird nests in the trees. the height of the camera above the water can be modeled by the equation $y = -16t^2 + 400$, where $t$ represents the seconds after the camera is dropped. how long will it take before kay sees the splash from the camera hitting the water? \boxed{} \linebreak eoc style question what is the solution(s) to the equation $5a^2 - 44 = 81$? \linebreak $\pm25$ \linebreak $-5$ \linebreak $\pm5$ \linebreak $\pm125$

Explanation:

Step1: Resolver para \(a^2\)

Primero, sumamos 44 a ambos lados de la ecuación \(5a^2 - 44 = 81\) para aislar el término con \(a^2\):
\(5a^2 = 81 + 44\)
\(5a^2 = 125\)
Luego, dividimos ambos lados por 5:
\(a^2=\frac{125}{5}\)
\(a^2 = 25\)

Step2: Resolver para \(a\)

Tomamos la raíz cuadrada de ambos lados. Recuerda que la raíz cuadrada de un número tiene dos soluciones, positiva y negativa:
\(a=\pm\sqrt{25}\)
\(a = \pm5\)

Answer:

\(\pm5\)