In the expression below, b is called the base, and n is called the _____.
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Answer: gave ya both answers :0)
The exponent of 88 refers to the power to which a base number must be raised to equal 88. In this case, we need to find the exponent in an exponential expression like ( b^x = 88 ). To determine the exponent, we can express 88 as a product of prime factors, which is 2^3 * 11. Therefore, the exponent of 88 is 3 when expressed in terms of its prime factorization.
If you have a real number,a, and raise it to a power b we say a^b is a times itself b times. That is to say aaaaaaaa...aaa b times. a is the base and b is the exponent. So if b is an integer,... -3,-2,-1,0,1,2,3... ,then we have an integral exponent. Examples are 2^5 and 2^-3. An example that is NOT an integral exponent is 2^(1/2) since 1/2 is not an integer. Dr. ChuckIt means that the exponent is a whole number, for example 3, 0, or -5.
A - B = A + (-B) A - B = A + (-B) A - B = A + (-B) A - B = A + (-B)
b + 1 is b plus 1 as an algebraic expression.
a-b is defined as 1 / ab
"B" is called the base while "the 4th power" is called the exponent.
Scientific notation is a way of representing numbers, usually very large or very small, in the forma*10^b where 1
21a4b4c5 The exponent on the b is 4.
The exponent of 88 refers to the power to which a base number must be raised to equal 88. In this case, we need to find the exponent in an exponential expression like ( b^x = 88 ). To determine the exponent, we can express 88 as a product of prime factors, which is 2^3 * 11. Therefore, the exponent of 88 is 3 when expressed in terms of its prime factorization.
Scientific notation is a way of representing numbers, usually very large or very small, in the form a*10^b where 1
If you have ab then a is the base and b the exponent
If the rational expressions have large exponent, then you need to factor out this way: (a + b)ⁿ = (a + b)(a + b)...(a + b) [So there are n "(a + b)" factors.] Here are the examples... (a + b)³ = (a + b)(a + b)(a + b) (a + b)4 = (a + b)(a + b)(a + b)(a + b)
The main use for a logarithm is to find an exponent. If N = a^x Then if we are told to find that exponent of the base (b) that will equal that value of N then the notation is: log N ....b And the result is x = log N ..........b Such that b^x = N N is often just called the "Number", but it is the actuall value of the indicated power. b is the base (of the indicated power), and x is the exponent (of the indicated power). We see that the main use of a logarithm function is to find an exponent. The main use for the antilog function is to find the value of N given the base (b) and the exponent (x)
If this was b exponent 2 (squared) or b^2 for the first b, then it is a quadratic expression. b^2 + 2b - 11 = 88 b^2 + 2b - 99 = 0 (b+11)(b-9) = 0 B = -11 or 9
Scientific notation is a way of representing numbers, usually very large or very small, in the form a*10^b where 1 ≤ |a| < 10 is a decimal number and b is an integer (negative or positive). a is called the mantissa and b is called the exponent.
Scientific notation is a way of representing numbers, usually very large or very small, in the forma*10b where 1 ? |a| < 10 is a decimal number and b is an integer (negative or positive).a is called the mantissa and b is called the exponent.
In the expression c - b = a then c is called the minuend, b is called the subtrahend and a is known as the difference (or result or answer).