How can we use our digital presence to attract Millennial & Gen Z candidates?

Answers

Answer 1

we can attract Millennial and Z candidates promoting employer brand with a strong social media presence.

As adaptable as they are driven, these generations also tend to be more transient, often spending a much shorter spell in jobs than generations before them.

Millennials: The millennial generation also known as generation Y, is an individual born between 1981-1996. In 2020 millennial population age range is 24-39.

Gen Z: Generation Z are the demographic millennials. Gen Z born between 1997-2012. In 2020 the Gen Z population age range is 8-23.

Workshop want: 1) Company culture that aligns with their personal values.

2) A carrier development plan.

3) Continuous feedback.

4) Flexible working opportunities.

Learn more about digital presence to attract Millennial and Gen Z candidates

https://brainly.com/insights/report-how-gen-z-thinks-about-careers

Related Questions

Engineers create a new metal that is stronger than steel but much lighter. This material is also significantly cheaper than what is currently used for most aircraft, available in large quantities, and easy to manufacture. What is the best step for the engineers to make next?

Answers

The best step for the engineers to make next is option D. Begin to design an airplane using this metal.

What is the metallic is plane parts?

Aluminum and its alloys are nevertheless very famous uncooked substances for the production of business planes, because of their excessive electricity at exceedingly low density. Currently, excessive-electricity alloy 7075, which includes copper, magnesium and zinc, is the only used predominantly withinside the plane industry.

The solution is D, due to the fact even as it's far crucial to marketplace the fabric and ensure humans are inquisitive about buying, they first want to attempt to layout aircraft the usage of this fabric. There isn't anyt any use promoting an aircraft constituted of this material_ if a aircraft can not be built.

Answers

$2.

Both tickets cost $1.50
$1.50 x 2 = $3
$5 - $3 = $2

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