QUESTION IMAGE
Question
practice and problem solving
solve the equation. check your solution.
- 3h = 15
- -5t = -45
- \\(\frac{n}{2} = -7\\)
- \\(\frac{k}{-3} = 9\\)
- 5m = -10
- 8r = -32
- -0.2x = 1.6
- -10 = \\(\frac{b}{4}\\)
- -6p = 48
- -72 = 8d
- \\(\frac{n}{1.6} = 5\\)
- -14.4 = -0.6p
- \\(\frac{3}{4}g = -12\\)
- 8 = \\(\frac{-2}{5}c\\)
- \\(\frac{-4}{9}f = -3\\)
- 26 = \\(\frac{-6}{5}y\\)
Let's solve equation 7: \( 3h = 15 \)
Step 1: Isolate the variable \( h \)
To solve for \( h \), we divide both sides of the equation by 3. This is because the coefficient of \( h \) is 3, and dividing by the coefficient will give us the value of \( h \) alone.
Step 2: Simplify both sides
Simplifying the left side, \( \frac{3h}{3} = h \). Simplifying the right side, \( \frac{15}{3} = 5 \). So we get:
Step 3: Check the solution
Substitute \( h = 5 \) back into the original equation \( 3h = 15 \).
Left side: \( 3(5) = 15 \)
Right side: \( 15 \)
Since both sides are equal, the solution is correct.
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\( h = 5 \)