Write an equation that models the linear situation: A submarine 560 feet below the surface comes up 2.5 feet per second. Instructions: Do not use any spaces between variables, constants, equals signs, and operation signs. For example DO NOT enter f(x)=2x+1 DO ENTER: f(x)=2x+1 Put parentheses around constants that are fractions like this: y=(23)x−(12) You may use decimals if the decimal values are exact. (You cannot use .33 for 1/3 because it is not exact, but you can use 0.25 for 1/4) To write your equation, use the variables: t= amount of time the submarine rises towards the surface (seconds) L(t)= see-level-position of the submarine (feet). Equation _________.

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Write an equation that models the linear situation:  A submarine 560 feet below the surface comes up 2.5 feet per second.  Instructions:  Do not use any spaces between variables, constants, equals signs, and operation signs.  For example DO NOT enter f(x)=2x+1 DO ENTER: f(x)=2x+1  Put parentheses around constants that are fractions like this: y=(23)x−(12)  You may use decimals if the decimal values are exact. (You cannot use .33 for 1/3 because it is not exact, but you can use 0.25 for 1/4)  To write your equation, use the variables:  t= amount of time the submarine rises towards the surface (seconds)  L(t)= see-level-position of the submarine (feet).  Equation _________.

lobeflepnoumni · Accepted Answer

t=&amp;nbsp;Amount of time submarine sise towardsL(t)=&amp;nbsp;sea level position of submarineTotal time sequired for submarine to sife @&amp;nbsp;=5602.5ftsec=224sec.→&amp;nbsp;depth at submarine @ particular time,L(t)=−(t⋅2.5)+560&amp;nbsp;(total depth)LInear approx.&amp;nbsp;L(t)=560−2.5t&amp;nbsp;(feet)Linear approximation for the second problem&amp;nbsp;L(t)=460−1.75t&amp;nbsp;......................(Answer)

Write an equation that models the linear situation: A submarine 560 feet bel

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