Simplify 12e-5f-7e+3f
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To simplify the expression 12e - 5f - 7e + 3f, combine the like terms:
Combine the e terms: 12e - 7e = (12 - 7)e = 5e
Combine the f terms: -5f + 3f = (-5 + 3)f = -2f
Therefore, the simplified expression is 5e - 2f.
To simplify the expression 12e-5f-7e+3f, combine like terms that contain the same variables.
First, let's gather the terms with e:
12e - 7e = (12 - 7)e = 5e
Next, let's gather the terms with f:
-5f + 3f = (-5 + 3)f = -2f
Putting it all together, the simplified expression is:
5e - 2f
To simplify the expression 12e^(-5)f - 7e^3f, we can combine like terms. Here's how to do it step by step:
Step 1: Combine the terms with e variables.
In the given expression, we have 12e^(-5)f and -7e^3f. To combine these terms, we need to have the same exponent on the e term. So let's rewrite -7e^3f as -7e^3f^1 to match the exponent of -5 on the e term.
Step 2: Combine the terms with the same e exponent.
Now that both terms have the same e exponent, we can combine them by adding or subtracting their coefficients. In this case, we have 12e^(-5)f - 7e^3f^1.
Step 3: Combine the coefficients.
Combine the coefficients of the e terms. In this case, it would be 12 - 7 = 5.
Step 4: Simplify the expression.
Combining the coefficients, we get 5e^(-5)f - simplify further, combining the f terms, we get the final simplified expression of 5e^(-5)f.
So, the simplified form of the expression 12e^(-5)f - 7e^3f is 5e^(-5)f.
12e - 5f - 7e + 3f can be simplified as:
(12e - 7e) + (-5f + 3f)
5e - 2f