the exponent is a negative
(1/2y3)2(.5y3)2Multiply each term's exponent by 2 (remember that .5 = .51).52y(6).25y6 or 1/4y6
If you divide two common bases, you can subtract their exponents as an equivalent operation.
A quadratic equation is an equation where the highest exponent on the variable is 2. For example, the equation, y=2x2+3x-2 is a quadratic equation. The equation y=2x is not quadratic because the highest exponent on x is 1. (If there is no exponent on an x, then the exponent is 1.) The equation, y=x3+3x2-2 is not quadratic because the highest exponent is three. On a graph, a quadratic equation looks like a U or and upside down U. Here are some more example of quadratic equations: y=x2 y=3x2+2x-3 y=x2+5
1.5 x 101 meters the exponent could be not written because 1 is the 'understood' exponent. 10 means 101
1, if the exponent is not shown.
A negative exponent means the reciprocal of the positive exponent → y^-8 = 1/(y^8) = 1/(y×y×y×y×y×y×y×y)
The reciprocal of a^(-x/y) is 1/a^(x/y). The fact that the exponent is a fraction makes no difference.
Whenever you see a variable (letter) without any exponent, it's exponent is 1.
the exponent is a negative
Y is an exponent. It can be any number unless it is specified.
73.35+4.37+yAdd 4.37 to 73.35 to get 77.72.(d)/(dy) 73.35+4.37+y=77.72+ySince 77.72 does not contain y, the derivative of 77.72 is 0.(d)/(dy) 73.35+4.37+y=0+(d)/(dy) yTo find the derivative of y, multiply the base (y) by the exponent (1), then subtract 1 from the exponent (1-1=0). Since the exponent is now 0, y is eliminated from the term.(d)/(dy) 73.35+4.37+y=0+1Combine all similar expressions.(d)/(dy) 73.35+4.37+y=1The derivative of 73.35+4.37+y is 1.1
It is the base raised to the exponent used in the numerator minus the exponent for the denominator. That is, a^x / a^y = a^(x-y)
(1/2y3)2(.5y3)2Multiply each term's exponent by 2 (remember that .5 = .51).52y(6).25y6 or 1/4y6
the variable's exponent
If you divide two common bases, you can subtract their exponents as an equivalent operation.
A quadratic equation is an equation where the highest exponent on the variable is 2. For example, the equation, y=2x2+3x-2 is a quadratic equation. The equation y=2x is not quadratic because the highest exponent on x is 1. (If there is no exponent on an x, then the exponent is 1.) The equation, y=x3+3x2-2 is not quadratic because the highest exponent is three. On a graph, a quadratic equation looks like a U or and upside down U. Here are some more example of quadratic equations: y=x2 y=3x2+2x-3 y=x2+5