The value of the expression to the nearest hundredth is 7.07
Functions are expression written in terms of variable. The variables are in represented using letters.
Given the following function expressed as;
In order to determine the value of f(0), substitute x = 0 into the function to have:
Hence the value of the expression to the nearest hundredth is 7.07
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B. Commutative Property of Multiplication
C. Zero Property of Multiplication
D. Identity Property of Multiplication
The equation 27a•0=0 holds good the zero property of multiplication. Therefore, option C is the correct answer.
The given equation is 27a•0=0.
We need to find which of the given option is correct for the given equation.
The zero property of multiplication states that when we multiply a number by zero, the product is always zero. It should be noted that this zero can come before or after the number. In other words, the position of zero does not affect the property. This property applies to all types of numbers, whether they are integers, fractions, decimals, or evenalgebraic terms.
So, the equation 27a•0=0 which holds good the zero property of multiplication.
Therefore, option C is the correct answer.
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Answer:
60/96
Step-by-step explanation:
Answer:
10:16 or 2.5:4
Step-by-step explanation:
sorry if i am wrong
A. 64 pi
B. 32 pi
C. 8 pi
D. 4 pi
Answer:
What is the circumference of a circle whose area is 16 π ?
A. 64 π
B. 32 π
C. 8 π
D. 4 π
Step-by-step explanation:
its 8 π cause it said it was correct
The student's answer is incorrect because they failed to factor out a common factor of 8. The correct factorisation of the trinomial 8x^2 -8x-16 is 8(x - 2)(x + 1).
The student's answer of (x-2)(x+1) is incorrect for the trinomial 8x^2 -8x-16. The first step in factoring a trinomial is to look for a common factor in all terms. In this case, we have a common factor of 8, so we can rewrite the trinomial as 8(x^2 - x -2). Then we can factorise the quadratic equation, x^2 - x - 2, within the parenthesis using the general formula ax²+bx+c = 0, where the solutions or roots can be calculated using the formula -b ± √b² - 4ac over 2a. Factoring this equation gives us (x - 2)(x + 1) but because of the initial 8 we factored out, the correct factoring of the trinomial would be 8(x-2)(x+1).
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