Hey there future, detectives! Are you ready to dive into the exhilarating world of forensics’ science and crack some mind-bending cases? Throughout this interactive course, aspiring young detectives will embark on a journey to understand how chemical analysis plays a crucial role in solving crimes. From analyzing mysterious substances to deciphering hidden clues at crime scenes, you’ll learn the essential skills used by forensic chemists to crack even the toughest cases.

Fingerprint lifting, blood typing, hair, fiber, soil and food analysis are just some of the criminalistics that will be introduced! You’ll learn everything about fundamental but nifty techniques that help CSI investigators sniff out clues and identify the perpetrator, such as titration, chromatography, spectroscopy, DNA electrophoresis. But wait, there’s more! Did you know that forensic scientists can determine a person’s age by analyzing their bones? You’ll explore the fascinating world of forensic anthropology and learn how to estimate the age and gender of skeletal remains—just like a real-life bone detective.

Your skills will be put to the test as you tackle thrilling crime scenarios, from mysterious burglaries to dastardly poisonings. You’ll work in teams to collect and analyze evidence, follow leads, and catch the culprit before they strike again!

So, if you’re ready to unlock the secrets of forensics and become the ultimate crime-solving superstar, join us in “CSI @CTY ” and prepare for the adventure of a lifetime! Because with a little chemistry know-how, anything is possible!

Learning Objectives:

• Collect, handle and analyze different types (fingerprints, blood, DNA, fibers, glass, bullets, etc) of evidence
• Identify, perform and report scientifically, analytical chemistry techniques 
• Write a forensics report using data to support findings reached after reviewing the available evidence.
• Understand chemistry topics needed for the proposed forensic skills 

Which organ has over 400 functions? Are there liquid tissues in the human body? What factors contribute to the development of cancer? Much like Leonardo da Vinci’s fascination with human anatomy, our course delves into these intriguing questions! Drawing upon fundamental biological and chemical concepts, students explore the intricate anatomical and physiological mechanisms that govern normal human function, as an introduction to human biology and the science of medicine. Students learn about the human body’s different systems, including the digestive, cardiovascular, respiratory, musculoskeletal, excretory, nervous, endocrine, and immune systems, highlighting their interconnectedness. Laboratory activities encompass histology, anatomy and physiology (including dissections) and biochemistry techniques. Students also learn practical skills, such as suturing, and dive into group work, solving epidemiology mysteries and investigating the causes and cures for different diseases.

Learning Objectives

• Model the interrelatedness of three human body systems working together to maintain homeostasis. 
• Demonstrate the skills and tools to complete scientific dissections.
• Select, review and report on a disease or syndrome that impacts one human body system, including its causes, manifestation, symptoms and treatment methods. 

Mathematics is more than just numbers and symbols on a page. Applications of mathematics are indispensable in the modern world. Math can be used to determine whether a meteor will impact Earth, predict the spread of an infectious disease, or analyze a remarkably close presidential election. In this course, students create and evaluate mathematical models to represent and solve problems across a broad range of disciplines, including political science, economics, biology, and physics.

Students begin with a review of some of the core mathematical tools in modeling, such as linear functions, lines of best fit, and exponential and logarithmic functions. Using these tools, students examine models such as those used in population growth and decay, voting systems, or the motion of a spring. Students also learn how to use Euler and Hamilton circuits to find the optimal solutions in a variety of real-world situations, such as determining the most efficient way to schedule airline travel. A introduction to probability and statistics lead into a study of using deterministic versus stochastic models to predict the spread of an epidemic and explore classic mathematical problems such as the traveling salesman problem, birthday paradox, and light switching problem.  Students are introduced to logic proofs by induction and contradiction.  Students leave this course familiar with all steps of the modeling process, from defining the problem and making assumptions, to assessing the model for strengths and weaknesses.