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Evgen [1.6K]
3 years ago
12

An employee of yours often offers excellent analysis and is able to quote facts and figures from memory during meetings; and the

y enjoy this aspect of their work. For this employee, analytical thinking might be considered a(n) ______ in CAPP Strengths. realized strength unrealized strength weakness learned behavior none of these innate behavior
Business
1 answer:
Genrish500 [490]3 years ago
4 0

Answer:

Realized strength

Explanation:

CAPP MODEL

This is simply called "Centre of Applied Positive Psychology".

Capp strength

This is are known to be more of fluid than personality traits and can occur over one's lifetime through different situations we experience.

The four quadrants of CAPP's Realise2 strengths model includes

1. Realized strengths

2. Unrealized strengths

3. Learned behaviours

4. Weaknesses.

Strengthss

This is simply known as an important or more so than weaknesses, a number of divisions are used by positive psychologist to help identify and measure your strengths. It is simply known as an attribute or quality of an individual that gives or accounts for successful performance.

The approach to strengths fully realized is simply to identify strengths and weaknesses to improve performance.

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ENCOUNTER

Explanation:

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what do people mean when they say that it is better to balance the economy than to balance the budget?
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A store has two different coupons that customers can use. One coupon gives the customer $15 off their purchase, and the other co
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Answer:

16.25;

g(f(x)) ;

76 ;

f(g(x))

Explanation:

For 15 off

f(x) = x - 15

For 35% off

g(x) = (1 - 0.35)x = 0.65x

g(x) = 0.65x

A.)

For the $15 off coupon :

f(x) = x - 15

f(x) 40 - 15 = 25

For the 35% coupon :

g(x) = (1-0.35)x

g(x) = 0.65(25)

g(x) = 16.25

B.)

Applying $15 off first, then 35%

Here, g is a function of f(x)

g(f(x))

Here g(x) takes in the result of f(x) ;

For the $140 off coupon :

f(x) = x - 15

f(140) = 140 - 15 = 125

For the 35% coupon :

g(125) = (1-0.35)x

g(124) = 0.65(125) = $81.25

C.)

x = 140

g(x) = 0.65x

g(140) = 0.65(140)

g(140) = 91

f(x) = x - 15

f(91) = 91 - 15

f(91) = 76

D.)

Here, F is a function of g(x)

f(g(x))

f(x) = (0.65*140) - 15

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