Please Excuse My Dear Aunt Sally... PEMDAS P = parenthesis E = Exponent M = Multiply D = Divide A = Add S = Subtract In other words, order of operation as it is know in mathematics. So coming full circle to your question, parenthesis are typically reserved in equations force a portion of a calcuation to be completed before another, i.e. 1+2*3=7, while (1+2)*3=9. In the second equation, parenthesis are inserted to make sure the addtion is completed prior to the multipication. However, in the question you pose the answer would be the same. (11)^x = 11^x All that said, if the parenthesis in question in in a line of software code, most programs will only connect the term immediately before the carrot "^" as being raised to the power. So a program would read 11^x as 1*1^x instead of (11)^x, thus the need for the parenthesis.
no exponent can make a number equal to zero, however any number with an exponent of zero is one.
You look at the denominator first. Then you try to find out what exponents make the denominator. After doing that, you add a negative symbol to the smaller number on the exponent.
well, if you know all the formulating equations it will make you better at regular equations and regular equations can be used in everyday life
it works exactly the same as it does with linear equations, you don't need to do any differentiation or anything fancy with this method, just have to plug in values of x, so it shouldn't make a difference if the equation is linear or nonlinear.
Please Excuse My Dear Aunt Sally... PEMDAS P = parenthesis E = Exponent M = Multiply D = Divide A = Add S = Subtract In other words, order of operation as it is know in mathematics. So coming full circle to your question, parenthesis are typically reserved in equations force a portion of a calcuation to be completed before another, i.e. 1+2*3=7, while (1+2)*3=9. In the second equation, parenthesis are inserted to make sure the addtion is completed prior to the multipication. However, in the question you pose the answer would be the same. (11)^x = 11^x All that said, if the parenthesis in question in in a line of software code, most programs will only connect the term immediately before the carrot "^" as being raised to the power. So a program would read 11^x as 1*1^x instead of (11)^x, thus the need for the parenthesis.
I believe you mean parenthesis..well it is when you use ( ) puntuation together and as a pair make up what is known to be parenthesis.
no exponent can make a number equal to zero, however any number with an exponent of zero is one.
Use a comma before a parenthesis when the information within the parentheses is not necessary for the sentence to make sense. Use a comma after a parenthesis when the information inside the parentheses is necessary for the sentence to be understood.
(\_/)(^_^)(") (")This bunny looks best in Geneva on Microsoft word.DIRECTIONS1. open parenthesis (shift+9) + backward slash + underscore (shift + dash) + forward slash + close parenthesis (shift+0)2. open parenthesis + carat (shift+6)+underscore+carat+close parenthesis3. open parenthesis + quotes (shift + apostrophe) + space + quotes + close parenthesis--or--(\(\('.')(( )( )This bunny looks best in Times New Roman on Microsoft Word.DIRECTIONS:1. open parenthesis (shift+9)+backward slash + open parenthesis + backward slash2a. open parenthesis + open quote + space + open quote + close parenthesis2b. go back to step 2a. and change the space to a period.3. open parenthesis + open parenthesis + space + close parenthesis + open parenthesis + space + close parenthesis
No. Even a number with an exponent of zero equals one. There is no way an exponent on a number will make it zero.
You look at the denominator first. Then you try to find out what exponents make the denominator. After doing that, you add a negative symbol to the smaller number on the exponent.
well, if you know all the formulating equations it will make you better at regular equations and regular equations can be used in everyday life
"Dose" is a measured portion of a medicine. I am not aware of any exponents that have anything to do with measured quantities of medication! A negative exponent is simply the reciprocal of the corresponding positive exponent. Thus x^(-a) = (1/x)^a for non-zero x.
Equations are for math and to make you smarterThank you very much and have a nice day!:)
You can do it if you replace the base by its reciprocal.
it works exactly the same as it does with linear equations, you don't need to do any differentiation or anything fancy with this method, just have to plug in values of x, so it shouldn't make a difference if the equation is linear or nonlinear.