Presentation is loading. Please wait.

Presentation is loading. Please wait.

Q4. Actions Standard DeviationMedianMean Discrimi nation Percent Answering Correctly uestion Title 49.59%100.00%59.02%68.7512.581.2559.02multiply by.

Published by Modified over 9 years ago

Similar presentations

Presentation on theme: "Q4. Actions Standard DeviationMedianMean Discrimi nation Percent Answering Correctly uestion Title 49.59%100.00%59.02%68.7512.581.2559.02multiply by."— Presentation transcript:

1 Q4

2

3 Actions Standard DeviationMedianMean Discrimi nation Percent Answering Correctly uestion Title 49.59%100.00%59.02%68.7512.581.2559.02multiply by conjugate 48.42%0.00%36.07%12.52537.536.07greatest integer function 49.26%100.00%60.66%5031.2581.2560.66find a limit from 0/0 limit 50.25%100.00%54.10%62.52587.554.1Squeeze theorem 45.21%100.00%72.13%43.7537.581.2572.13limit goes to infinity 35.76%100.00%85.25%37.562.510085.25limit of absolute function 50.41%0.00%49.18%7512.587.549.18removable discontinuity 49.59%0.00%40.98%68.7512.581.2540.98find c so that f(x) cont 50.41%100.00%50.82%37.531.2568.7550.82intermediate value theorem 50.08%100.00%55.74%68.7518.7587.555.74 removable discontinuity single function form 25.17%60.00% Mean Attempt Score*

4

5

6

Download ppt "Q4. Actions Standard DeviationMedianMean Discrimi nation Percent Answering Correctly uestion Title 49.59%100.00%59.02%68.7512.581.2559.02multiply by."

Similar presentations

Limits and Continuity Definition Evaluation of Limits Continuity

Limits and Continuity Definition Evaluation of Limits Continuity
1.4 - Continuity Objectives: You should be able to… 1. Determine if a function is continuous. 2. Recognize types of discontinuities and ascertain how to.

1.4 - Continuity Objectives: You should be able to… 1. Determine if a function is continuous. 2. Recognize types of discontinuities and ascertain how to.
Sec 2.6: Limits Involving Infinity; Asymptotes of Graphs

Sec 2.6: Limits Involving Infinity; Asymptotes of Graphs
Sec 2.5: CONTINUITY. Study continuity at x = 4 Sec 2.5: CONTINUITY Study continuity at x = 2.

Sec 2.5: CONTINUITY. Study continuity at x = 4 Sec 2.5: CONTINUITY Study continuity at x = 2.
Limits and Continuity Definition Evaluation of Limits Continuity

Limits and Continuity Definition Evaluation of Limits Continuity
Section 2.6 Question 1. Section 2.6 Answer 1 Section 2.6 Question 2.

Section 2.6 Question 1. Section 2.6 Answer 1 Section 2.6 Question 2.
Question TitleMean limit pcw-function71.43% limit abs from left53.57% squeeze thm57.14% limit at inf67.86% limit of tan^(-1)46.43% limit multiply by conjugate32.14%

Question TitleMean limit pcw-function71.43% limit abs from left53.57% squeeze thm57.14% limit at inf67.86% limit of tan^(-1)46.43% limit multiply by conjugate32.14%
1.4 Calculating limits. Limit Laws Suppose that c is a constant and the limits and exist. Then.

1.4 Calculating limits. Limit Laws Suppose that c is a constant and the limits and exist. Then.
Integers: Multiplication & Division

Integers: Multiplication & Division
Objective: Learn to multiply and divide integers.

Objective: Learn to multiply and divide integers.
1 Continuity at a Point and on an Open Interval. 2 In mathematics, the term continuous has much the same meaning as it has in everyday usage. Informally,

1 Continuity at a Point and on an Open Interval. 2 In mathematics, the term continuous has much the same meaning as it has in everyday usage. Informally,
1.4 Continuity and One-Sided Limits This will test the “Limits” of your brain!

1.4 Continuity and One-Sided Limits This will test the “Limits” of your brain!
Splash Screen. Lesson Menu Five-Minute Check Then/Now New Vocabulary Key Concept:Limits Key Concept:Types of Discontinuity Concept Summary: Continuity.

Splash Screen. Lesson Menu Five-Minute Check Then/Now New Vocabulary Key Concept:Limits Key Concept:Types of Discontinuity Concept Summary: Continuity.
10.2: Infinite Limits. Infinite Limits When the limit of f(x) does not exist and f(x) goes to positive infinity or negative infinity, then we can call.

10.2: Infinite Limits. Infinite Limits When the limit of f(x) does not exist and f(x) goes to positive infinity or negative infinity, then we can call.
Which answer includes a mixed number that is equivalent to one and three twelfths.

Which answer includes a mixed number that is equivalent to one and three twelfths.
Continuity Grand Canyon, Arizona Greg Kelly, Hanford High School, Richland, WashingtonPhoto by Vickie Kelly, 2002.

Continuity Grand Canyon, Arizona Greg Kelly, Hanford High School, Richland, WashingtonPhoto by Vickie Kelly, 2002.
1.6 Continuity CALCULUS 9/17/14. Warm-up Warm-up (1.6 Continuity-day 2)

1.6 Continuity CALCULUS 9/17/14. Warm-up Warm-up (1.6 Continuity-day 2)
Practice! 1. For the graph shown, which of these statements is FALSE? (A) f(x) is continuous at x=2 (B) (C) (D) (E) f(x) is continuous everywhere from.

Practice! 1. For the graph shown, which of these statements is FALSE? (A) f(x) is continuous at x=2 (B) (C) (D) (E) f(x) is continuous everywhere from.
Fractions, Decimals, and Percents. Percents as Decimals To write a percent as a decimal, divide by 100 and remove the percent symbol. Example 1: 63% 63.

Fractions, Decimals, and Percents. Percents as Decimals To write a percent as a decimal, divide by 100 and remove the percent symbol. Example 1: 63% 63.
Section 1.7 Piecewise Functions. Vocabulary Absolute Value Function – a piecewise function, written as f(x)=, where f(x) 0 for all values of x. Greatest.

Section 1.7 Piecewise Functions. Vocabulary Absolute Value Function – a piecewise function, written as f(x)=, where f(x) 0 for all values of x. Greatest.

Similar presentations

Ads by Google