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name two different numbers that are greater than .66 and less than .9
1 answer
.661, .67, .7, .7012,
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A number less 7 is greater than -45. How can the solutions for this inequality be described? Is -40 a solution?
A) All numbers
Top answer:
n-7>-45 add 7 to each side n is greater than -38 balance=1625-125w 500<=balance, so 500<=1625-125w
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The table shows some ordered pairs that belong to quadratic function g. What is the range of g?
image.png All real numbers
Top answer:
The range of a quadratic function is all real numbers greater than or equal to the minimum value of
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describe the solutions of
4<or=n+2 mult. choice a all real numbers greater than 4 b all real numbers greater than or equal to 2 c
Top answer:
4 ≤ n+2 -n ≤ -2 n ≥ 2
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hat is the range of the function on the graph?
all the real numbers all the real numbers greater than or equal to 0 all the real
Top answer:
Cannot see the graph. The range would be all possible values on the y-axis.
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Find all sets of three consecutive multiples of 11 for which the sum of two lesser numbers is greater than 100 and the sum of
Top answer:
11x + 11(x+1) > 100 11(x+1) + 11(x+2) < 200 22x > 89 22x < 167 4.04 < x < 7.59 So, the numbers can
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what is the range of the function F(x)=3^x
A. all real numbers greater than or equal to 3 B. all real numbers C.all positive real
Top answer:
C. all positive real numbers
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the greater of two numbers is 1 more than twice the smaller. three times the greater exceeds 5 ties the smaller by 10. find the
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Let's denote the smaller number as 'x' and the greater number as 'y'. According to the given
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find f(-3) for f(x)= 3x-x^2
f(-3)=0 f(-3)=18 f(-3)=-18<--- f(-3)=-15 What is the range of f(x)? f(x)=|x+1| All real numbers
Top answer:
first two correct. (f-g)(x)=f(x)-g(x) 16-4+3 -16-8+7 -12+10=-2 check that.
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When the greater of the two numbers increased by 1 divides the sum of the numbers the result is3/2 .when the difference of these
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If x < y, then we have (x+y)/(y+1) = 3/2 (y-x)/x = 1/2 Now just solve for x and y
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The first digit of two different numbers is in the hundreds millions place. Both numbers contain the same digits. Can you
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Just start with the left-most digit of each number, and compare corresponding digits. The first time
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The LCM of two consecutive numbers is greater than 200 and is a multiple of 7. Name the numbers. How do you figure this out?
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The average (arithmetic mean) of 4 numbers is greater than 7 and less than 11. What is one possible number that could be the sum
Inequalities using which symbol have a solution set containing all real numbers but one?(1 point)
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