To assist with sharp edges, the firefighter should do what?

When climbing a ladder and needing to take a push/pull tool such as a pike pole or NY hook, what should the firefighter do?

What is the second step in processing an emergency?

When climbing a ladder and needing to take a push/pull tool such as a pike pole or NY hook, what should the firefighter do?

Part 2 – InstructionsOn the next five problems, SHOW ALL WORK.  After you submit your test, take pictures of your work for the five problems below and upload them to Canvas using the link “TEST 1 Work” that is underneath the link for this test in Canvas.  Make sure that you show all work and write neatly and darkly enough for me to read it.  If I can’t see or read your work, I cannot give you any credit.   Please be sure to submit your work for these problems in “Test 1 Work” in the TEST REVIEW AND TEST MODULE by 8:00 am May 31, 2025.

Part 2 – InstructionsOn the next five problems, SHOW ALL WORK.  After you submit your test, take pictures of your work for the five problems below and upload them to Canvas using the link “TEST 1 Work” that is underneath the link for this test in Canvas.  Make sure that you show all work and write neatly and darkly enough for me to read it.  If I can’t see or read your work, I cannot give you any credit.   Please be sure to submit your work for these problems in “Test 1 Work” in the TEST REVIEW AND TEST MODULE by 8:00 am May 31, 2025.

Which religious displays were found to NOT violate the Establishment Clause (choose all correct answers)?

Let T be a linear transformation. Define $$T: R^4 \rightarrow R^3$$ by $$T \left(\begin{bmatrix}&1 \\&0\\&0\\&0\end{bmatrix} \right) = \begin{bmatrix}&2\\&3\\&0\end{bmatrix} $$, $$T \left(\begin{bmatrix}&0 \\&1\\&0\\&0\end{bmatrix} \right) = \begin{bmatrix}&0\\&2\\&1\end{bmatrix} $$, $$T \left(\begin{bmatrix}&0 \\&0\\&1\\&0\end{bmatrix} \right) = \begin{bmatrix}&6\\&1\\&2\end{bmatrix} $$, $$T \left(\begin{bmatrix}&0 \\&0\\&0\\&1\end{bmatrix} \right) = \begin{bmatrix}&0\\&3\\&0\end{bmatrix} $$   a) Using the information above, find a formula for $$T(\vec{x})$$ for all $$\vec{x} = \begin{bmatrix}&x_1 \\&x_2\\&x_3\\&x_4\end{bmatrix} $$ in $$R^4$$.   b) Find the standard matrix A of T.   c) Is T one-to-one? Prove your answer using the matrix A.   d) Is T onto? Prove your answer using the matrix A.  

Your Practice Exam, Midterm and Final Exams sessions are recorded for Professor Porter to view and she watches all of them to make sure you are using academic honesty throughout your test.  

If I violate any exam rules and do not follow the exam directions, I understand that I will receive a zero for the exam and will be reported for a violation of Academic Misconduct.