A block of wood is floating in water. The weight of the part of the block above water is one third of the total weight of the block. What is the the part the water by the block of weight of wood, using Archimedes' principle?

$ 1/8 = 1/2 xx 1/2 xx 1/2$ A sample of wood with one eight of the C 14 of the present wood has experienced three half lives....

$(1/2)^(t/5730)(I)=A$ I = initial amount, A = current amount, t = years I=0.200g, A= 0.0125g, solve for t $(1/2)^(t/5730)(0.200)=0.0125$ $(1/2)^(t/5730)=0.625$ $log_(1/2)((1/2)^(t/5730))=log_(1/2)0.0625$ $t/5730=4$ $t=22920$

The wood will float if it has less than the water. Density is defined by mass per volume, therefore we just need to find the volume of the wood since...

Let the volume of the body be $vcm^3$ the of the body be $dgcm^-3$ So weight of the body in air$W_"air"=vdg$ dyne, $"where "g->"acceleration due to gravity"$ Now the bouyant...

The density of a substance can be calculated using: $d=m/V$ where $m$ is the mass, and $V$ is the volume. Here we do not have the volume given, however...

The formula we are going to use is $rho=m/V$ => where $rho$ is the in $g/mL$, $m$ is the mass in grams, and $V$ is the volume in $mL$....

By definition.... $rho,$ $"density"$ $=$ $"mass"/"volume"$, and thus is an INTENSIVE material property rather than an extensive property such as mass or charge. Is the density likely to be...

Since $= "Mass"/"Volume"$ use $"Mass" = "Density" xx "Volume"$ Here $"Density" = "430 kg/m"^3$ $"Volume" = "50 m"^3$ So $"Mass" = "430 kg/m"^3 * "50...

And of course the name implies this, $"valence shell electron pair repulsion theory."$ And vesper allows us to predict the geometric shape of molecules, simply by counting up the number...

I'll start by explaining what each means, and then we'll talk about how they're related: The Aufbau Principle states that lower energy orbitals fill before higher energy orbitals. For example,...