j=(m)/(c)*78 Which of the following equations correctly expresses c in terms of j and m ? Choose 1 answer: (A) c=(m)/(j)*78 (B) c=(m)/(78*j) (C) c=(j)/(m)*78 (D) c=(j)/(78*m)

Given Equation: We start with the given equation: j = (m/c) * 78. To solve for c, we need to isolate c on one side of the equation.Divide by 78: First, we divide both sides of the equation by 78 to get rid of the multiplication by 78 on the right side. This gives us: j/78 = m/c.Take Reciprocal: Next, we need to get c by itself. To do this, we can take the reciprocal of both sides of the equation. This gives us: c/m = 78/j.Multiply by m: Finally, we multiply both sides of the equation by m to solve for c. This gives us: c = (m) * (78/j).Compare with Options: Now we compare our result with the given options. Our result, c = (m) * (78/j), matches option (B) c = (m)/(78*j).

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j=(m)/(c)*78
Which of the following equations correctly expresses
c in terms of
j and
m ?
Choose 1 answer:
(A)
c=(m)/(j)*78
(B)
c=(m)/(78*j)
(C)
c=(j)/(m)*78
(D)
c=(j)/(78*m)

$j = \frac{m}{c} \cdot 78$ $\newline$ Which of the following equations correctly expresses $c$ in terms of $j$ and $m$ ? $\newline$ Choose $1$ answer: $\newline$ (A) $c = \frac{m}{j} \cdot 78$ $\newline$ (B) $c = \frac{m}{78 \cdot j}$ $\newline$ (C) $c = \frac{j}{m} \cdot 78$ $\newline$ (D) $c = \frac{j}{78 \cdot m}$

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Calculus

Find derivatives of using multiple formulae

Full solution

j = \frac{m}{c} \cdot 78

\newline

Which of the following equations correctly expresses

c

in terms of

j

and

m

\newline

Choose

1

answer:

\newline

(A)

c = \frac{m}{j} \cdot 78

\newline

(B)

c = \frac{m}{78 \cdot j}

\newline

(C)

c = \frac{j}{m} \cdot 78

\newline

(D)

c = \frac{j}{78 \cdot m}

Given Equation: We start with the given equation: $j = \left(\frac{m}{c}\right) \times 78$ . To solve for $c$ , we need to isolate $c$ on one side of the equation.
Divide by $78$ : First, we divide both sides of the equation by $78$ to get rid of the multiplication by $78$ on the right side. This gives us: $\newline$ $\frac{j}{78} = \frac{m}{c}$ .
Take Reciprocal: Next, we need to get $c$ by itself. To do this, we can take the reciprocal of both sides of the equation. This gives us: $\newline$ $\frac{c}{m} = \frac{78}{j}$ .
Multiply by $m$ : Finally, we multiply both sides of the equation by $m$ to solve for $c$ . This gives us: $\newline$ $c = (m) \times (\frac{78}{j})$ .
Compare with Options: Now we compare our result with the given options. Our result, $c = (m) \times (\frac{78}{j})$ , matches option (B) $c = \frac{m}{78\times j}$ .