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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.
On dividing p(X)=5x^(4)-4x^(3)+3x^(2)-2x+1 by g(x)=x^(2)+2 if q(x)=ax^(2)+bx+c, find a,b and c.
Find the sum of a+b, a-b, a-3b, ...... to 22 terms. Ans: a + b, a - b, a - 3b, up to 22 terms d= a - b - a - b = 2b S22 =22/2 [2(a+b)+21(-2b)] 11[2a + 2b - 42b] =
Figure shows noise results for a prototype van measured on a rolling road. The vehicle had a four-cylinder-in-line engine. The engine speed was varied in 3rd gear from just above
Objectives After studying this unit, you should be able to explain how mathematics is useful in our daily lives; explain the way mathematical concepts grow; iden
Evaluate following. ∫ 0 ln (1 + π ) e x cos(1-e x )dx Solution The limits are little unusual in this case, however that will happen sometimes therefore don't get
Special Forms There are a number of nice special forms of some polynomials which can make factoring easier for us on occasion. Following are the special forms. a 2 + 2ab +
Ask Suppose I offer you a loan to start a safety matchstick production unit on the following terms: I shall first advance you Rs.50,000/- to set up your unit, and wait for 3 month
2yx+3y=30
Can you help me with what goes into 54
Tangents with Polar Coordinates Here we now require to discuss some calculus topics in terms of polar coordinates. We will begin with finding tangent lines to polar curves.
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