Answer:
Please find the answer in the explanation.
Explanation:
Given that 16 g CH4 + 64 g 02 - 44 g CO2 + 36g H2O
To explain the law of conservation of mass and describe how the equation represents the law of conservation of mass, let me first start from law.
The law state that: mass can neither be created nor destroyed.
The mass of each element at the reaction side must be equal or the Same with the magnitude of mass at the product
The equation represents the law of conservation of mass because the mass of molecules at the right hand side is equal to or balance with the molecules at the left hand side. For example, the number of Oxygen, and othe elements are the at both side.
The speed of the car at the top of the hill is 14m/s
<u>Explanation:</u>
given that
Initial velocity u of the car=0 m/s
The distance can be determined by finding out the difference between the elevation of the first slope and second slope.
elevation of the first slope=26 m
elevation of second slope=16m
distance s=26-16=10 m
acceleration due to gravity g=9.8 m/s2
speed of the car at the top of the hill can be determined by using the equation

speed of the car at the top of the hill is 14m/s
It should be answer choice b
Science questions require you<span> to </span>calculate<span> values without ... Calculation questions require </span>you<span> to </span>find<span> a specific value based on the figures </span>provided<span>. ... would happen past the edges of the </span>graph<span> or between values on a </span>table<span>. ... at 75 </span>m<span>, this gap in </span>data<span> is what makes this an</span>interpolation<span> question!</span>
Answer:
v(t) = 21.3t
v(t) = 5.3t

Explanation:
When no sliding friction and no air resistance occurs:

where;

Taking m = 3 ; the differential equation is:



By Integration;

since v(0) = 0 ; Then C = 0
v(t) = 21.3t
ii)
When there is sliding friction but no air resistance ;

Taking m =3 ; the differential equation is;


By integration; we have ;
v(t) = 5.3t
iii)
To find the differential equation for the velocity (t) of the box at time (t) with sliding friction and air resistance :

The differential equation is :
= 
= 
By integration

Since; V(0) = 0 ; Then C = -48
