🐕 The Great Puppy Rescue Mission
While playing in Sparkle Park, Mia and Max heard soft whimpering under a big oak tree. They found a brown puppy with a star-shaped collar! The tag read: "Name: Cooper, Owner: Mrs. Smith".
While playing in Sparkle Park, Mia and Max heard soft whimpering under a big oak tree. They found a brown puppy with a star-shaped collar! The tag read: "Name: Cooper, Owner: Mrs. Smith".
In Sunnyville School's garden, the tomato plants drooped and sunflowers wilted. "We need to investigate!" cried Zara. The Garden Squad searched for clues.
First, they found dry soil. Then chewed leaves! Liam shouted "Pests!" Mia discovered the compost bin was empty. Finally, Kai spotted a broken water pipe!
At Greenfield Elementary School, the students were excited about the upcoming Earth Day celebration. The school had planned various activities to promote environmental awareness. Emma, a fifth-grader, was particularly enthusiastic about the event. She had always been passionate about protecting the environment and wanted to make a difference.
Sarah was new to Maplewood Elementary School and felt anxious about making new friends. She had recently moved to the town and everything felt unfamiliar. One sunny afternoon, during recess, she noticed a group of students gathered around a boy named Alex. They were teasing him, calling him hurtful names, and mocking his clothes. Alex looked very upset and helpless.
Max brought his new red truck to the park. He wouldn't let anyone play with it. "My truck!" he said. Mia asked nicely, but Max shook his head.
Then... OH NO! The truck got stuck in a tree! 🎄 Mia helped with her jump rope. Max smiled and said, "Let's play together!" They built an awesome ramp and shared the truck all afternoon. 🌞
Geometric: Directed line segment \( \overrightarrow{AB} \)
Algebraic: \( \mathbf{v} = \langle v_x, v_y, v_z \rangle \)
From \( A(1,2) \) to \( B(4,6) \): \( \mathbf{v} = \langle 3,4 \rangle \)
Transformations are split into two groups:
\( f(2x) \) compresses horizontally by \( \frac{1}{2} \)
\( f(-x) \) reflects over \( y \)-axis
\( f(x - 3) \) shifts right 3 units