Respuesta :
Answer:
-9.7t
Step-by-step explanation:
PEMDAS:
Parenthesis: (20 / 4) = 5
Exponents
Multiply
Divide
Add: 5 + 11 = 15
Subtract: 5.3t - 15 = -9.7t
The quotient of 5.3t -(20÷4)+ 11 is -1.13.
We have to determine, what is the quotient of 5.3t -(20÷4)+ 11.
According to the question,
To find the quotient of the given equation following all the steps given below.
Equation; [tex]5.3t - \dfrac{20}{4} + 11[/tex]
- Step1; Divide the 20 by 4,
[tex]= 5.3t - \dfrac{20}{4} + 11\\\\= 5.3t - 5 + 11[/tex]
- Step2; Adding the terms -5 and 11
[tex]= 5.3t + 6[/tex]
- Step3; Solving the equation for the t,
[tex]5.3t +6 = 0 \\\\5.3 t = -6\\\\t = \dfrac{-6}{5.3}\\\\t = -1.13[/tex]
Hence, The required quotient of 5.3t -(20÷4)+ 11 is -1.13.
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