Abraham needs one-half of a point to get an a minus in math. What rational number can be used to represent the number of points needed for Abraham to get an a minus.
To represent the number of points needed for Abraham to get an A minus, we can use the rational number 1/2 or 0.5.
Find the sum of P and Q if P equals 3 fourths and 2 equals negative, 11 fourths reduce your answer to the lowest term.
To find the sum of P and Q, we need to simplify the fractions and then add them together.
P = 3/4
Q = -11/4
To simplify the fractions, we can find the common denominator, which is 4.
P = 3/4
Q = -11/4
Now, we can add the fractions:
P + Q = (3/4) + (-11/4) = (3 - 11)/4 = -8/4 = -2
Thus, the sum of P and Q is -2.
To represent the number of points needed for Abraham to get an A minus, we need a rational number. A rational number is any number that can be written as a fraction, where the numerator and denominator are both integers.
Given that Abraham needs one-half of a point, we can represent it as the fraction 1/2. This is a rational number as the numerator (1) and denominator (2) are both integers. Therefore, the rational number that can be used to represent the number of points needed for Abraham to get an A minus is 1/2.
To find the rational number that represents the number of points needed for Abraham to get an A minus in math, we need to understand what a rational number is. A rational number is a number that can be expressed as the ratio of two integers, where the denominator is not zero.
In this case, we can represent the number of points needed for Abraham to get an A minus as a rational number by expressing it as a fraction. Since Abraham needs one-half of a point, the numerator of the fraction will be 1, and the denominator will be 2.
Therefore, the rational number that represents the number of points needed for Abraham to get an A minus in math is 1/2.