Seven identical springs are placed side by side (in parallel, like the two springs in the figure), and connected to a large massive block. The stiffness of the seven-spring combination is 1900 N/m. What is the stiffness of one of the seven individual springs? Seven identical springs Stiffness of the SEVEN-spring combination = 1900 N/m Unknowns: How can we find the stiffness of ONE spring. Use what is given to find the stiffness for ONE spring. Keep in mind that all seven springs are identical; this makes the problem significantly easier.

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Seven identical springs are placed side by side (in parallel, like the two springs in the
figure), and connected to a large massive block. The stiffness of the seven-spring
combination is 1900 N/m
What is the stiffness of one of the seven individual springs?
Seven identical springs
Stiffness of the SEVEN-spring combination
Unknowns:
=
How can we find the stiffness of ONE spring.
1900 N/m
Use what is given to find the stiffness for ONE spring. Keep in mind that all seven springs
are identical; this makes the problem significantly easier.
Transcribed Image Text:Seven identical springs are placed side by side (in parallel, like the two springs in the figure), and connected to a large massive block. The stiffness of the seven-spring combination is 1900 N/m What is the stiffness of one of the seven individual springs? Seven identical springs Stiffness of the SEVEN-spring combination Unknowns: = How can we find the stiffness of ONE spring. 1900 N/m Use what is given to find the stiffness for ONE spring. Keep in mind that all seven springs are identical; this makes the problem significantly easier.
We know that all seven springs are identical, so in order to find the stiffness of a SINGLE
spring, we must take the stiffness (1900 N/m) and divide it by the number of springs (7).
1900 N/m
7
With this equation, we can find the amount of stiffness within a single spring.
Transcribed Image Text:We know that all seven springs are identical, so in order to find the stiffness of a SINGLE spring, we must take the stiffness (1900 N/m) and divide it by the number of springs (7). 1900 N/m 7 With this equation, we can find the amount of stiffness within a single spring.
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