Solve for g : {:[(3)/(16)=(-(5)/(4))+g],[g=◻]:}

Isolate variable g: Isolate the variable g in the equation (3/16) = (-(5/4)) + g. To do this, we need to add (5/4) to both sides of the equation to move it to the left side and get g by itself on the right side. (3/16) + (5/4) = gConvert fraction: Convert (5/4) to a fraction with a denominator of 16 to add it to (3/16). Since 4 goes into 16 four times, we multiply the numerator and denominator of (5/4) by 4 to get an equivalent fraction with a denominator of 16. (5/4) * (4/4) = (20/16) Now we can add (3/16) and (20/16) together.Add fractions: Add the two fractions together. (3/16) + (20/16) = (23/16) So, g = (23/16).

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Solve for
g :

{:[(3)/(16)=(-(5)/(4))+g],[g=◻]:}

Solve for $g$ : $\newline$ $\begin{array}{l} \frac{3}{16}=\left(-\frac{5}{4}\right)+g \\ g=\square \end{array}$

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Math Problems

Grade 6

Multiply using the distributive property

Full solution

Q. Solve for

g

\newline

\begin{array}{l} \frac{3}{16}=\left(-\frac{5}{4}\right)+g \\ g=\square \end{array}

Isolate variable $g$ : Isolate the variable $g$ in the equation $\frac{3}{16} = \left(-\frac{5}{4}\right) + g$ . To do this, we need to add $\frac{5}{4}$ to both sides of the equation to move it to the left side and get $g$ by itself on the right side. $\frac{3}{16} + \frac{5}{4} = g$
Convert fraction: Convert $(\frac{5}{4})$ to a fraction with a denominator of $16$ to add it to $(\frac{3}{16})$ . $\newline$ Since $4$ goes into $16$ four times, we multiply the numerator and denominator of $(\frac{5}{4})$ by $4$ to get an equivalent fraction with a denominator of $16$ . $\newline$ $(\frac{5}{4}) \times (\frac{4}{4}) = (\frac{20}{16})$ $\newline$ Now we can add $(\frac{3}{16})$ and $16$ $0$ together.
Add fractions: Add the two fractions together. $\newline$ $(\frac{3}{16}) + (\frac{20}{16}) = (\frac{23}{16})$ $\newline$ So, $g = (\frac{23}{16})$ .