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3 years ago

Solve for L: d= (LR_2)/(R_2+R_1

1 answer:

5 0

D= (LR_2)/(R_2+R_1)
d(R_2+R_1)= LR_2 
d(R_2+R_1)/(R_2)= L 
L= d(R_2+R_1)/(R_2) 

The answer I obtained is the same answer as the third choice. 

L= d(R_2+R_1)/(R_2) 
L= (R_2+R_1)d/(R_2) 
L= (R_2+R_1)(d)/(R_2) 
L= ((R_2+R_1)(d))/(R_2)

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Step-by-step explanation:

║Given info║:

Factor completely: $4x^2 +8x -5$

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Breaking the expression~: $\left(4x^2-2x\right)+\left(10x-5\right)$

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