Write the formula for linear regression and explain each component

What will be an ideal response?


The most basic formula for a line is Y = a + bX. Y is the value on the Y-axis that we are trying to predict. a is the Y-intercept, the point at which the line crosses the Y-axis. b is the slope, also known as “rise divided by run.” For each increase in unit on the X-axis, there is a corresponding increase on the Y-axis. Statisticians refer to b as the unstandardized regression coefficient. Note that beta is the same as b except that it is expressed in units of standard deviation. Statisticians refer to beta as the standardized regression coefficient.

Social Work & Human Services

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Every practitioner must develop intuitive as well as intellectual skills because

A. Long-term macro work blends the emotional/ interpersonal with the cognitive/ empirical, requiring both skill sets B. The work becomes tedious if only one skill set is utilized C. Supervisors expect to see both skill sets D. This is the dual focus of traditional social work practice frameworks

Social Work & Human Services

Where would a researcher look to find information that represents a compilation of ethnographic studies

conducted by anthropologists on many different cultures? A) Human Relations Area Files B) The National Geographic Atlas C) Demographic Yearbook D) Statistical Abstract of the U.S.

Social Work & Human Services

Which of the following would NOT be a reason for encourag-ing prospective group leaders to have their own individual therapy?

A) ?to explore their motivations for becoming a group leader B) ?to meet state requirements for competency C) ?to understand the impact their character traits will have on others D) ?to address any unfinished business in their lives E) ?to explore ways they can fully utilize their strengths

Social Work & Human Services

The Englishman Herbert Spencer was primarily responsible for developing the ideas which became known as "social Darwinism."

Indicate whether the statement is true or false

Social Work & Human Services