Using the pedigree to the right, explain how the DNA of individual 4 from generation 3 has DNA from both individuals 1 and 2 in generation 1

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Answer 1

Humans inherit their own distinctive DNA from their parents through the universally accepted method of sexual reproduction.

How to explain DNA

During this process, each parental partner provides patrimonial genetic material that merges and produces a unique combination of DNA in their children. Therefore, every individual possesses an amalgamation of their mother's and father’s hereditary substance.

Let's further consider a hypothetical practical case involving three generations -- Individual 1 being the grandparent, their spouse denoted as Individual 2, while their child is Individual 3. Coming to Individual 4, who is the respective grandchild of both People 1 and 2, they have inherited half of their altered genes from person 3, and eventually one-quarter of it from each grandparent (Person 1 and 2).

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a short-term loan to shore up the value of the mexican peso would most likely be funded by
A. a foreign direct investment
B. an IDA loan
C. an IBRD loan
D. an individual broker
E. an IMF loan

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A short-term loan that would most likely be used in this situatis called:

E. An IMF loan

What is a Short-term Loan?

A type of borrowing, typically requiring repayment within a year or less, is known as a short-term loan, while the IMF is a financial organization that offers assistance to its member countries facing balance of payment challenges, such as currency crises, which could lead to the Mexican government seeking a loan from the IMF accompanied by certain policy reforms to tackle the underlying economic issues.

Therefore, in this scenario stated above, the Mexican government would most likely request a loan from the IMF in order to stabilize the peso's value. This loan would be accompanied with some conditions, such as policy reforms, in order to address the underlying economic issues.

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difference between “ find the intergral “ & “ definite intergral “

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Answer:

Explanation:

"Find the integral" and "definite integral" are two concepts in calculus that are related, but they have different meanings.

"Finding the integral" refers to the process of finding the antiderivative of a function. An antiderivative of a function is another function whose derivative is equal to the original function. The symbol used to represent the antiderivative is the integral symbol without limits:

∫ f(x) dx

Here, f(x) is the function to be integrated and dx represents the variable of integration.

The antiderivative of a function is not unique and can differ by a constant of integration. Therefore, when finding the antiderivative, we usually add a constant of integration, denoted by "+ C", to indicate that there are infinitely many antiderivatives of a given function.

On the other hand, a "definite integral" is a numerical value obtained by integrating a function between two specified limits. The definite integral of a function is denoted by the integral symbol with limits:

∫ a to b f(x) dx

Here, a and b are the lower and upper limits of integration, respectively. The definite integral represents the area under the curve of the function f(x) between the limits of integration. The definite integral is a number, unlike the indefinite integral, which represents a family of functions.

In summary, "finding the integral" refers to the process of finding the antiderivative of a function, while "definite integral" refers to a numerical value obtained by integrating a function between two specified limits.

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The main difference between "finding the integral" and "definite integral" is that the former refers to the process of finding the antiderivative of a function, while the latter refers to the process of finding the area under a curve between two points.

Finding the integral of a function involves finding the antiderivative of that function, which is a function whose derivative is equal to the original function. This process is also known as integration. The antiderivative of a function is not unique, as it can differ by a constant value.

On the other hand, the definite integral of a function involves finding the area under the curve of that function between two specific points. This process is also known as integration, but with the addition of specific limits of integration. The definite integral is a number, not a function, and represents the area between the function and the x-axis over the interval specified by the limits of integration.

In summary, finding the integral refers to the process of finding the antiderivative of a function, while the definite integral refers to the process of finding the area under a curve between two points.

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