Answer:
The correct answer is a) Constructive resistance.
Explanation:
Constructive Resistance is the ability of structural elements to withstand the efforts to which they are subjected without breaking. It depends on many factors among which the material used, its geometry and the type of union between the elements stand out.
Answer:
The correct answer is the option C: Baby Boomer.
Explanation:
To begin with, the term<em> ''baby boomer''</em> refers to the demographic cohort regarding the generation of people born in the period called ''baby boom'', that occured in some was after the Second World War and comprehends the years between 1946 until 1964. Moreover, the main characteristic of this period was that around 76 million babies were born in America and that an excessive consumerism began to spread.
To continue, the action that Christie advocates is very common to a person of the baby boom generation due to the fact that those people born and grew in times that there was no internet and therefore they tend to give no importance to the online ads and stuff like that.
Answer:
b. $290,000
Explanation:
The computation of the cash flows from operating activities to be reported on the statement of cash flows is shown below:
= Net income reported on the income statement + decrease in account receivable
where,
Net income reported = $280,000
And, the decrease in account receivable is $10,000 ($70,000 - $80,000)
So, the cash flow from operating activities
= $280,000 + $10,000
= $290,000
The decrease in account receivable implies that more cash is come so it would be added and the same is shown above
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
