It seems like measurements for a certain volume. If it is a cube the volume in this case would be: V=Basearea x Height V= (10x16) x 24 V= 3840 cubic inches
x/r=v x=vr
M= 1000 C=100 x=10 v=5 if a smaller number comes infrontof a bigger one it is a -/ subtraction mcmxxv= 1000+ c from M (1000-100)=900+v(10)+x(10)+V(5)= 1925
Suppose the magnitude of the vector is V and its direction makes an angle A with the x-axis, then the x component is V*Cos(A) and the y component is V*Sin(A)
The formula for the volume of a cube is V = width x length x height, therefore V = 1cmx1cmx1cm V = 1cm3
A log with a subscript typically indicates the base of the logarithm. For example, "log₃(x)" means the logarithm of x in base 3. This notation is used to specify the base of the logarithm function.
What_does_it_mean_in_math_if_there_is_subscript_without_a_variable_being_multiplied_by_a_variable_with_subscript
Factor out each prime by prime to obtain: 4 x 5 = 2 x 2 x 5 So the answer is 2² x 5 * * * * * and the word is "superscript", not subscript.
the subscript g after H2O indicates that it is water vapour, a gas, which is what the subscript g stands for. If there was a subscript s after the H2O, it would mean that H2O is in a solid form as ice. If there was a subscript l it means that H2O is in the liquid form as water.
Istvan Berkes has written: 'On the convergence of [summation symbol]c[subscript k]f(n[subscript k]x)' -- subject(s): Convergence, Fourier analysis 'On the convergence of [summation symbol]c[subscript k]f(n[subscript k]x)' -- subject(s): Convergence, Fourier analysis
If by s and v you mean surface area and volume, then SA=6x^2 and V=x^3 where x is the length of a side.
68
No such number May mean X V V X = 10 V = 5 10+5+5 = 20 Written as XX
10 + 10 + 10 + (1 from 5) X X X I V
It's C C C X X I V
It seems like measurements for a certain volume. If it is a cube the volume in this case would be: V=Basearea x Height V= (10x16) x 24 V= 3840 cubic inches
V. V. Tkachuk has written: 'A C[subscript p]-theory problem book' -- subject(s): Function spaces, Topological spaces, Point set theory, Topology