Answer:
The correct answer is: generativity vs. stagnation.
Explanation:
According to German psychoanalyst Erik Erikson (1902-1994), there are <em>eight (8) stages of Psychosocial Development</em>. Generativity vs. Stagnation is the seventh stage where individuals are between 40 to 65 years. <em>Generativity </em>aims to individuals' self-satisfaction by making an impact in their immediate surrounding environment. Failure to contribute to others' development causes <em>stagnation </em>and individuals tend to feel disconnected from their atmosphere.
Answer:
$101,500
Explanation:
Net Sales $2,030,000
Allowance for uncollectible Accounts ($2,030,000*5%)=$101,500
The amount of uncollectible accounts to be reported in income statement shall be $101,500
Answer:
<u>Increases,.. higher... more.. low.. lower</u>
Explanation:
This monetary policy acts as economic stimulant by increasing the supply of money in the economy, with increased supply come an increase in the economy's demand for goods and services, leading to higher product prices.
Also, In the short run, this <em>positive change</em> in prices induces firms to produce more goods and services.
This, in turn, leads to<u> a low level of unemployment because companies increase their demand for more labour to meet their demand.</u>
In other words, the economy faces a trade-off between inflation and unemployment: Higher inflation leads to lower unemployment.
Answer:
$63,852
Explanation:
The computation is shown below:
a) PV of payments is
= $23,500 × (1.07^30 - 1) ÷ (0.07 × 1.07^30)
= $2,91,612
b) The Loan PV of payments is $3,00,000
c) And, the Balloon payment required is
= (Borrowed amount - loan PV payments) × (1 + rate of interest)^number of years
= ($300,000 - $291,612) × 1.07^30
= $63,852
Answer:
$880.72
Explanation:
Bond price will be calculated by following formula
Bond Price = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F x ( 1 + r )^-n ]
Bond Price = $87 x [ ( 1 - ( 1 + 0.107 )^-10 ) / 0.107 ] + [ $1,000 x ( 1 + 0.107 )^-10 ]
Bond Price = $87 x [ ( 1 - ( 1.107 )^-10 ) / 0.107 ] + [ $1,000 x ( 1.107 )^-10 ]
Bond Price = $87 x [ ( 1 - ( 1.107 )^-10 ) / 0.107 ] + [ $1,000 x ( 1.107 )^-10 ]
Bond Price = $518.87 + $361.85
Bond Price = $880.72
