5 answers
The expression \( t(4 - r) \) can be interpreted in a couple of ways depending on context. If you are asking for a simplified form, it's already in a simplified state as a product of \( t \) and \( (4 - r) \).
If you're looking to expand it, you can distribute \( t \):
\[ t(4 - r) = 4t - tr \]
If you have a specific question about the expression or need further assistance (like solving for a variable), please provide more details!
Sure! Let's apply the Distributive Property to simplify each of the given expressions:
For \( t(4 - r) \): \[ t(4 - r) = 4t - tr \]
For \( x(2y + 3z) \): \[ x(2y + 3z) = 2xy + 3xz \]
For \( -(r - 3) \): \[ -(r - 3) = -r + 3 \quad \text{(or } 3 - r\text{)} \]
For \( 4(x - 5) \): \[ 4(x - 5) = 4x - 20 \]
For \( -3(6 + y) \): \[ -3(6 + y) = -18 - 3y \]
So the simplified expressions are:
If you have any further questions or need more assistance, feel free to ask!
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Personal Growth: If you've overcome challenges or learned new skills, that's a significant achievement. Growth, whether personal, emotional, or intellectual, is something to be proud of.
Relationships: Building and maintaining strong relationships with friends, family, or colleagues is a wonderful accomplishment. Supporting others and being supported in return creates a strong sense of community.
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Health and Fitness: Maintaining a healthy lifestyle, whether through exercise, mental health practices, or proper nutrition, can be a significant achievement.
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Acts of Kindness: Small acts of kindness, whether towards friends, strangers, or yourself, reflect a compassionate spirit and contribute positively to the world.
Reflecting on your achievements, values, and contributions can help you identify what you feel proud of in your life. What stands out to you?
