Respuesta :
We can write the statement above using inequalities. Let's name:
x: The height of a window (in cm)
y: The width of a window (in cm)
Then writing those statements as equations:
[tex]150 \leq x \leq 160[/tex]
[tex]70 \leq y \leq 82[/tex]
So the area is given by the equation:
[tex]A=xy[/tex] in [tex]cm^{2}[/tex]
[tex]10500 \leq A \leq 13120[/tex]
So there are a variety of figures we can choose as long as the area is between [tex]10500cm^{2}[/tex] and [tex]13120cm^{2}[/tex]
x: The height of a window (in cm)
y: The width of a window (in cm)
Then writing those statements as equations:
[tex]150 \leq x \leq 160[/tex]
[tex]70 \leq y \leq 82[/tex]
So the area is given by the equation:
[tex]A=xy[/tex] in [tex]cm^{2}[/tex]
[tex]10500 \leq A \leq 13120[/tex]
So there are a variety of figures we can choose as long as the area is between [tex]10500cm^{2}[/tex] and [tex]13120cm^{2}[/tex]
Answer:
Your result should not have more than 3 significant figures.
Step-by-step explanation:
According to the information that you area given, the height has 3 significant figures and the width has 2 significant figures.
Now when you multiply the final result should not have more significant figures than either of the numbers that you multiplied. Therefore your result should not have more than 3 significant figures.