Respuesta :
Answer:
Density of cuboid box = 1.09 g/cm cubed
Step-by-step explanation:
Given that:
Length of cuboid box = 17.7 cm
Width of box = 8.3 cm
Height of box = 13.0 cm
Mass of box = 2090 grams
Density = Mass/Volume
We will find the volume first.
Volume of box = Length * Width * Height
Volume of box = 17.7 * 8.3 * 13.0 = 1909.8 cm cubed
Density = [tex]\frac{2090}{1909.8}[/tex]
Density = 1.09 g/cm cubed
Hence,
Density of cuboid box = 1.09 g/cm cubed
Answer:
it must be correct as it is legit it.
0.011g/cm^3
Step-by-step explanation:
first you must consider that the overall LB=LB/UB
and the overall UB=UB/LB
now convert all values except for mass into MM by multiplying by 10:
177mm
83mm
130mm
now consider the bounds specified, to the nearest mm
1/2=0.5 as that is the midpoint for both bounds
so LB and UB are as follows
LB---> 176.5,82.5,129.5 respectively
UB---> 177.5,83.5,130.5 respectively
UB and LB for mass is 2090g+- 2.5g so
UB=2092.5
LB=2087.5
LB volume= 188568.1875cm³
UB volume=193417.3125cm³
so the overall UB for the density is= UB(mass)/LB(volume)=0.01109678164g/cm^3
overall LB=LB/UB=0.0107927257g/cm^3
Now an error interval is needed as a suitable degree of accuracy is required
0.0107927257g/cm^3<Density≤0.01109678164g/cm^3
now consider that both of these bounds have a common rounded number which is 0.011g/cm^3 to 2 s.f. so that is the answer, asdly i cannot write it in the way mathswatch wants it but i am adamant its correct.