(2*10^4)+(3*10^5)
(2*10^4) + (3*10^5) = 20,000 + 300,000 = 320,000
To simplify the expression (2*10^4) + (3*10^5), we need to follow the order of operations and perform the exponentiation first before multiplication and addition.
First, let's simplify the exponents:
10^4 = 10,000
10^5 = 100,000
Now, we can substitute these values back into the original expression:
(2*10^4) + (3*10^5) = (2*10,000) + (3*100,000)
Now let's perform the multiplication:
(2*10,000) = 20,000
(3*100,000) = 300,000
Now we can substitute these results back into the original expression:
(2*10^4) + (3*10^5) = 20,000 + 300,000
Finally, let's perform the addition:
20,000 + 300,000 = 320,000
Therefore, (2*10^4) + (3*10^5) simplifies to 320,000.
To solve the expression (2*10^4) + (3*10^5), we need to understand the concept of exponents and how to perform arithmetic operations involving them.
In this expression, 10 is being raised to the power of 4 in the first term and to the power of 5 in the second term. The "^" symbol represents exponentiation, indicating the number of times 10 is multiplied by itself. The result is multiplied by the coefficients 2 and 3, respectively.
Let's break down the expression step by step:
First, we evaluate (2*10^4):
Step 1: Calculate 10^4. In this case, it means multiplying 10 by itself four times.
10 * 10 * 10 * 10 = 10,000
Step 2: Multiply the result from Step 1 by 2, the coefficient of the first term.
10,000 * 2 = 20,000
Next, we evaluate (3*10^5):
Step 1: Calculate 10^5. It means multiplying 10 by itself five times.
10 * 10 * 10 * 10 * 10 = 100,000
Step 2: Multiply the result from Step 1 by 3, the coefficient of the second term.
100,000 * 3 = 300,000
Finally, add the results together:
20,000 + 300,000 = 320,000
Therefore, (2*10^4) + (3*10^5) equals 320,000.