Lessons In Industrial Instrumentation-16
.pdf
3004 |
APPENDIX A. FLIP-BOOK ANIMATIONS |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
A.4. DIFFERENTIATION AND INTEGRATION ANIMATED |
3005 |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
3006 |
APPENDIX A. FLIP-BOOK ANIMATIONS |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
A.4. DIFFERENTIATION AND INTEGRATION ANIMATED |
3007 |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
3008 |
APPENDIX A. FLIP-BOOK ANIMATIONS |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
A.4. DIFFERENTIATION AND INTEGRATION ANIMATED |
3009 |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
3010 |
APPENDIX A. FLIP-BOOK ANIMATIONS |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
A.4. DIFFERENTIATION AND INTEGRATION ANIMATED |
3011 |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
3012 |
APPENDIX A. FLIP-BOOK ANIMATIONS |
Note how the height of the flow graph directly relates to the slope of the volume graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.
A.4. DIFFERENTIATION AND INTEGRATION ANIMATED |
3013 |
Note how the height increase of the volume graph directly relates to the area accumulated by the flow graph . . .
Max. |
V |
0 |
Flow rate (Q) is the derivative of volume with respect to time
Q =
dV dt
+Max.
Q 0 
Differentiation
Integration
Volume (V) is the integral of flow rate with respect to time
V = ò Q dt
-Max.