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Give the example of Exponents?
When a number is multiplied several times, it is easier to write it as an exponent.For example, four multiplied to itself three times, is written four to the third power. (4x4x4) = 4343 is an example of an exponential expression.The bottom number, 4, is called the base number. The top number, 3, is called the exponent or power.43 is read "4 to the power of 3", "4 to the third power", or "4 to the third." Multiplying Exponential Expressions: When you are multiplying two or more exponential expressions, which have the same base, add the exponents.For example, four to the power of two times four to the power of three is four to the power of two plus three, which equals four to the power of five.The final answer is four multiplied to itself five times, 1024. The same rule goes for products of more than two exponential expressions. (151 x152x153) = 15 (1+2+3) = 156Dividing Exponential ExpressionsWhen you are dividing two exponential expressions, which have the same base, subtract the exponents. Subtract the bottom exponent from the top exponent.For example, fifteen to the power of three divided by fifteen to the power of two is fifteen to the power of three minus two. 153/152 = 15(3/2) = 151 = 15Raising an Exponential Expression to the nth powerWhen you want to raise an exponential expression to a power, simply multiply the exponents.For example, four to the second power raised to the third power equals four to the two times three power, which is four to the sixth power. (42)3 = 4(2x3) = 46The final answer is four multiplied to itself six times, which is 4096.
If the points for a right angle triangle are XYZ where do I mark the points?
theory behind the greatest term in the binomial expansion
Here, let's take a look at sums of the fundamental components and/or products of the fundamental components. To do this we'll require the following fact. Fact- Undetermined Co
6x^7-2x^3+4x-16 / 3x^2-7x+9
greens function for x''''=0, x(1)=0, x''(0)+x''(1)=0 is G(t,s)= {1-s for t or equal to s
If two vertices of an equilateral triangle are (0, 0) and (3, 0), find the third vertex. [Ans: 3/2 , 3/√ 3/2 or 3/2, -3√ 3/2] Ans: OA = OB = AB OA 2 = OB 2 = AB 2
Question: Classify the following differential equations as linear/nonlinear. Also, what is the order of the following differential equations? Xy'-2y =x Xy'' -2y' =xsin(y)
Let Xn be a sequence of distinct real numbers. Define E = {L : L is a subsequential limit of Xn}. Prove E is closed.
Example: If c ≠ 0 , evaluate the subsequent integral. Solution Remember that you require converting improper integrals to limits as given, Here, do the integ
y=x4/4lnx-x4/16 then dy/dx=? Solution) dy/dx=-x^3/4(2/lnx-1)^2. ^ means power
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