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![Young's modulus of steel is 19xx10^10 N/m^2. Expres it indyne/cm^2. Here dyne is the CGS unit of force. Young's modulus of steel is 19xx10^10 N/m^2. Expres it indyne/cm^2. Here dyne is the CGS unit of force.](https://d10lpgp6xz60nq.cloudfront.net/ss/web/357730.jpg)
Young's modulus of steel is 19xx10^10 N/m^2. Expres it indyne/cm^2. Here dyne is the CGS unit of force.
![Activity 1: solve for size and speed of a drop.. Useful units for calculations Remember: dyne = 1 g cm/s 2 (force in cm-g-s units) = Newtons. Using. - ppt download Activity 1: solve for size and speed of a drop.. Useful units for calculations Remember: dyne = 1 g cm/s 2 (force in cm-g-s units) = Newtons. Using. - ppt download](https://slideplayer.com/4607616/15/images/slide_1.jpg)
Activity 1: solve for size and speed of a drop.. Useful units for calculations Remember: dyne = 1 g cm/s 2 (force in cm-g-s units) = Newtons. Using. - ppt download
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Activity 1: solve for size and speed of a drop.. Useful units for calculations Remember: dyne = 1 g cm/s 2 (force in cm-g-s units) = Newtons. Using. - ppt download
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![SOLVED: Young's modules of steel is 19×10^10N/m^2.express it in dyne/cm^2.here dyne is the CGS unit of force. SOLVED: Young's modules of steel is 19×10^10N/m^2.express it in dyne/cm^2.here dyne is the CGS unit of force.](https://cdn.numerade.com/ask_previews/f55a291d-609d-4b8d-aca9-313cafaccd54_large.jpg)
SOLVED: Young's modules of steel is 19×10^10N/m^2.express it in dyne/cm^2.here dyne is the CGS unit of force.
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If the value of atmospheric pressure is `10^(6)` dyne `cm^(-2)`, find its value in SI units. - YouTube
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![SOLVED:Young modulus of steel is 1.9 ×10^11 N / m^2. When expressed in CGS units of dyne / cm^2, it will be equal to (1 N=10^5. dyne, 1 m^2=10^4 cm^2 ) (a) 1.9 ×10^10 (b) 1.9 ×10^11 (c) 1.9 ×10^12 (d) 1.9 ×10^13 SOLVED:Young modulus of steel is 1.9 ×10^11 N / m^2. When expressed in CGS units of dyne / cm^2, it will be equal to (1 N=10^5. dyne, 1 m^2=10^4 cm^2 ) (a) 1.9 ×10^10 (b) 1.9 ×10^11 (c) 1.9 ×10^12 (d) 1.9 ×10^13](https://cdn.numerade.com/previews/f6e9bbf8-0c67-42da-bd7b-a6423ae743e2_large.jpg)