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YouTubeRegisteredNurseRN
How to Take a Temperature: Under Arm, Oral, Ear, Rectum, Skin, Temporal
How to take a temperature in nursing using different types of thermometers: Nurse shows how to take a temperature in 6 different ways: -How to take a temperature under the arm (Axillary - armpit); -How to take a temperature orally (mouth); -How to take a temperature in ear (tympanic), -How to take a temperature on the skin; -How to take a ...
960.5K viewsAug 14, 2018
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Mastering limits is one of the most important foundations in calculus. Before derivatives and integrals, you must understand how expressions behave as a variable approaches a value, not just plug in numbers, but reason mathematically. In this lesson, I solve the limit: Limp→0 [(2 p)^2 - 4]/p Rather than jumping straight to formulas, I break down the algebra step-by-step, simplify the expression, and show how this problem connects to future concepts like derivatives and the definition of instanta
Mastering limits is one of the most important foundations in calculus. Before derivatives and integrals, you must understand how expressions behave as a variable approaches a value, not just plug in numbers, but reason mathematically. In this lesson, I solve the limit: Limp→0 [(2 p)^2 - 4]/p Rather than jumping straight to formulas, I break down the algebra step-by-step, simplify the expression, and show how this problem connects to future concepts like derivatives and the definition of instanta
FacebookAlison Zaccheaus Otuebe
362 views19 hours ago
Mastering limits is one of the most important foundations in calculus. Before derivatives and integrals, you must understand how expressions behave as a variable approaches a value, not just plug in numbers, but reason mathematically. In this lesson, I solve the limit: Limp→0 [(2 p)^2 - 4]/p Rather than jumping straight to formulas, I break down the algebra step-by-step, simplify the expression, and show how this problem connects to future concepts like derivatives and the definition of instanta
Mastering limits is one of the most important foundations in calculus. Before derivatives and integrals, you must understand how expressions behave as a variable approaches a value, not just plug in numbers, but reason mathematically. In this lesson, I solve the limit: Limp→0 [(2 p)^2 - 4]/p Rather than jumping straight to formulas, I break down the algebra step-by-step, simplify the expression, and show how this problem connects to future concepts like derivatives and the definition of instanta
FacebookAlison Zaccheaus Otuebe
531 views20 hours ago