The behavior sees the leading coefficient is already positive, then increasing the size of the inputs will simply result in the leading term being even more positively skewed. The line on the graph will start to slope to the right.
<h3>What is the behavior of the graph y=x4−2x3−11x2+12x+36 at each of its zeros?</h3>
The behavior of the graph of the polynomial function f(x) as the variable x approaches either positive or negative infinity represents the end behavior of the function. The final behavior of a polynomial function's graph is determined by the degree of the function as well as the leading coefficient.
Generally, the equation for is zeros mathematically given as
y=x^4−2x^3−11x^2+12x+36
Therefore
(x+2)^2(x-3)^2=0
x=-2
x=3
since the graph attached has a positive leading coefficient and a positive degree
In conclusion, If the leading coefficient is already positive, then increasing the size of the inputs will simply result in the leading term being even more positively skewed. The line on the graph will start to slope to the right.
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Yes it does because it needs bbq sauce or the customers will get mad
Answer:
119/100 = 357/X
Step-by-step explanation:
since 357 is the price with the extra 19% tax, you can put 119 and 357 as numerators in a fraction because thats the price % of total cost with the tax, then have the denominators as the normal price without tax. so 119/100 bc 119 is the total cost % with tax, and 100 as the normal cost %. same for the opposite side, 357/X. 357 being the price with the tax and X being the price without the tax. so you just cross multiply to find X. so 100 × 357 (35,700) then divide the answer of that by 119 (35,700/119) to find X (300)
Numerals are symbols and figures that are used to denote or represent numbers.
It is false that “for a set of whole numbers, the longest numeral will belong to the largest number”
<h3>How to determine the true statement</h3>
The length of a numeral does not determine the value of the number,
The above statement means that
The whole number with the longest numeral in a set may or may not be the largest.
Take for instance the numbers 8 and 9.
In Roman numerals,
8 is represented with VIII and 9 is represented with IX
The numeral VIII is longer than the numeral IX, but IX is greater than VIII
Hence, the statement is false
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V = 0.5*b*h*l
v = 0.5*4.8*3.2*7
v = 0.5*107.52
v = 53.76cm3