Answer :
To solve the problem, we need to find the value of an expression that involves several operations. Let's break it down step-by-step:
1. Calculate [tex]\( y \)[/tex]:
We have the expression [tex]\( y = 0.030 + 8.254 \)[/tex].
To find [tex]\( y \)[/tex], simply add these two numbers together:
[tex]\[
y = 0.030 + 8.254 = 8.284
\][/tex]
2. Evaluate the exponential term:
The expression involves an exponential term: [tex]\( 1.08 \times e^{107} \)[/tex].
Here, [tex]\( e \)[/tex] is Euler's number, approximately 2.718.
Evaluating [tex]\( e^{107} \)[/tex] gives a very large number. When multiplied by 1.08, it results in a substantial value.
3. Combine the results:
Add the value of [tex]\( y \)[/tex] with the result from the exponential calculation:
[tex]\[
y + 1.08 \times e^{107}
\][/tex]
This yields a very large number as the exponential term dominates the final result.
The complete calculation results in three numbers. However, due to the magnitude of [tex]\( 1.08 \times e^{107} \)[/tex], the number in question is significantly large, and adding [tex]\( y = 8.284 \)[/tex] to it does not greatly change the result.
Thus, the final value of the expression is an extremely large number, approximately:
[tex]\( 3.18370866277195 \times 10^{46} \)[/tex].
1. Calculate [tex]\( y \)[/tex]:
We have the expression [tex]\( y = 0.030 + 8.254 \)[/tex].
To find [tex]\( y \)[/tex], simply add these two numbers together:
[tex]\[
y = 0.030 + 8.254 = 8.284
\][/tex]
2. Evaluate the exponential term:
The expression involves an exponential term: [tex]\( 1.08 \times e^{107} \)[/tex].
Here, [tex]\( e \)[/tex] is Euler's number, approximately 2.718.
Evaluating [tex]\( e^{107} \)[/tex] gives a very large number. When multiplied by 1.08, it results in a substantial value.
3. Combine the results:
Add the value of [tex]\( y \)[/tex] with the result from the exponential calculation:
[tex]\[
y + 1.08 \times e^{107}
\][/tex]
This yields a very large number as the exponential term dominates the final result.
The complete calculation results in three numbers. However, due to the magnitude of [tex]\( 1.08 \times e^{107} \)[/tex], the number in question is significantly large, and adding [tex]\( y = 8.284 \)[/tex] to it does not greatly change the result.
Thus, the final value of the expression is an extremely large number, approximately:
[tex]\( 3.18370866277195 \times 10^{46} \)[/tex].
