uv + u =
11 answers
To evaluate the expression \( uv + u \) for \( u = -3 \) and \( v = -4 \), we can substitute the values of \( u \) and \( v \) into the expression.
First, calculate \( uv \): \[ uv = (-3)(-4) = 12 \]
Next, calculate \( u \): \[ u = -3 \]
Now, substitute these results into the expression \( uv + u \): \[ uv + u = 12 + (-3) = 12 - 3 = 9 \]
Thus, the final result is: \[ \boxed{9} \]
To evaluate the expression \( vw \) for \( v = -2 \) and \( w = -5 \), we can substitute the values of \( v \) and \( w \) into the expression.
Thus, the final result is: \[ \boxed{10} \]
To evaluate the expression \( np \) for \( n = -3 \) and \( p = -2 \), we substitute the values of \( n \) and \( p \) into the expression.
Thus, the final result is: \[ \boxed{6} \]
To evaluate the expression \( tu^2 + v \) for \( t = 11 \), \( u = -2 \), and \( v = 2 \), we proceed with the following steps:
Calculate \( u^2 \): \[ u^2 = (-2)^2 = 4 \]
Now, calculate \( tu^2 \): \[ tu^2 = 11 \times 4 = 44 \]
Finally, add \( v \) to \( tu^2 \): \[ tu^2 + v = 44 + 2 = 46 \]
Thus, the final result is: \[ \boxed{46} \]
To evaluate the expression \( jk + j \) for \( j = 9 \) and \( k = -5 \), follow these steps:
Calculate \( jk \): \[ jk = 9 \times (-5) = -45 \]
Now, calculate \( jk + j \): \[ jk + j = -45 + 9 = -36 \]
Thus, the final result is: \[ \boxed{-36} \]
To evaluate the expression \( rs^2 + r \) for \( r = 4 \) and \( s = 3 \), we follow these steps:
Calculate \( s^2 \): \[ s^2 = 3^2 = 9 \]
Now calculate \( rs^2 \): \[ rs^2 = 4 \times 9 = 36 \]
Finally, add \( r \) to \( rs^2 \): \[ rs^2 + r = 36 + 4 = 40 \]
Thus, the final result is: \[ \boxed{40} \]
