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This video: Adding and Subtracting Mixed Numbers: Application Este video: Sumando y Restando Números Mixtos: Aplicación Next video: Adding and Subtracting Mixed Numbers: Guided Quiz Próximo video: Sumando y Restando Números Mixtos: Prueba Corta Guiada

This video: Adding and Subtracting Mixed Numbers: Guided Lesson Quiz Este video: Sumando y Restando Números Mixtos: Prueba Corta Guiada Next video: Multiplying Fractions and Mixed Numbers: Warm Up Próximo video: Multiplicando Fracciones y Números Mixtos: Calentamiento

This video: Multiplying Fractions and Mixed Numbers: Warm Up Este video: Multiplicando Fracciones y Números Mixtos: Calentamiento Next video: Multiplying Fractions and Mixed Numbers: Transportation Application Próximo video: Multiplicando Fracciones y Números Mixtos: Aplicación en la Transportación

Next video: Multiplying Fractions and Mixed Numbers: Transportation Application Próximo video: Multiplicando Fracciones y Números Mixtos: Aplicación en la Transportación Next video: Multiplying Fractions and Mixed Numbers: Multiplying Fractions Próximo video: Multiplicando Fracciones y Números Mixtos: Multiplicando Fracciones

Use prime numbers to find the prime factorization of composite numbers.

Identifying prime and composite numbers

Using grouping symbols to alter the order of operations

Evaluating powers.

Comparing signs to find the quotient.

Using a number line and repeated addition to find the product.

Percentiles Percentiles are measures of location. There are 99 percentiles denoted P1, P2, . . . P99, which divide a set of data into 100 groups with about 1% of the values in each group. 00:00 - Introduction 00:08 - Finding percentiles manually 00:17 - Example 01: 97.2 ºF 01:36 - Copying data from Statdisk.com 02:13 - Pasting data in a spreadsheet 02:21 - Using a formula in a spreadsheet 06:00 - Example 02: 98.6 ºF 06:23 - Example 03: 99.0 ºF 06:45 - Example 04: 97.6 ºF 07:05 - Outro

z Score (or standardized value) the number of standard deviations that a given value x is above or below the mean 00:00 - Example 01: Better relative position 01:25 - Example 02: Language facility test 02:54 - Example 03: Communicative ability test 05:17 - Example 04: Neuroticism test

z Score (or standardized value) the number of standard deviations that a given value x is above or below the mean

For men aged between 18 and 24 years, serum cholesterol levels (in mg/100 mL) have a mean of 178.1 and a standard deviation of 40.7

For a certain population, scores of the Thematic Apperception Test have a mean of 22.83 and a standard deviation of 8.55

Finding Class Midpoints and Class Boundaries. 00:00 - Introduccion 00:00 - Finding Class Midpoints 00:29 - Finding Class Boundaries 00:58 - Full list of Class Midpoints 01:37 - Full list of Class Boundaries 02:45 - Why 59.5? 03:23 - Why 129.5?

Definitions and examples of ratios and proportions. 00:00 - Introduction 00:04 - Definitions 00:46 - Example 1: Solving a proportion horizontally 01:39 - Example 2: Solving a proportion vertically 01:56 - Exmpla 3: Solving a proportion vertically with the variable in the denominator

Decimals review. 00:00 - Introduction 00:05 - Using division to write fractions as decimals 02:07 - Rounding decimals 04:57 - Writing mixed numbes as decimals 07:26 - Multiplying Decimals 09:42 - Dividing decimals

Brief review about fractions 00:00 - Intro 00:49 - Numerator vs Denominator 01:26 - Comparing Fractions 02:25 - Proper, Improper, and Mixed Numbers 03:53 - Factorization 04:44 - Cancelation 05:37 - Multiplying Fractions 07:29 - Dividing Fractions

Example 9: The Path of a Projectile. Ejemplo 9: La Trayectoria de un Proyectil. 00:00 - Introduction 01:11 - Example A 02:54 - Example B 06:01 - Example C 08:20 - Example D

Example 8: Using the discriminant to determine how many real solutions each equation has. Ejemplo 8: Usa el discriminante para determinar cuántas soluciones reales tiene cada ecuación. 00:00 - Introduction 00:40 - Example A 01:26 - Example B 02:10 - Example C

Finding the Mean from a Frequency Table Media Agrupada

Example 7: Solving Quadratic Equations by Using the Quadratic Formula 00:00 - Introduction 00:12 - Example A 02:12 - Example B 03:44 - Example C 05:08 - Example D 06:29 - Example E 08:23 - Example F 09:51 - What's next?