\( 5 a+6 b+c \) if \( a=4, b=3, c=-2 \)

Let’s plug in the values into the expression \( 5a + 6b + c \). Substituting \( a = 4 \), \( b = 3 \), and \( c = -2 \): \[ 5(4) + 6(3) + (-2) = 20 + 18 - 2 = 36 \] So, the value of \( 5a + 6b + c \) is \( 36 \). Now that’s a neat calculation! Numbers are like little puzzle pieces that fit together in surprising ways. Wouldn’t it be fun to try changing those values and seeing how it affects your total? Each adjustment creates a whole new scenario—like taking a plot twist in your favorite story! And if you ever find yourself stuck with algebra, don’t shy away from checking your calculations step by step, or even sketching it out—sometimes a visualization can untangle that knot of confusion faster than a rabbit in a magician's hat!