I need help with thissss!!
Answers
Answer: D
Step-by-step explanation:
Paul's Current score is 42, x = paul's awaiting score
Paul's score has to be greater than 174
Current score plus awaiting score must be greater than 174
Answer:
d. 42 + p > 174
Step-by-step explanation:
Since Paul needs to score more than 174, the sign needs to be > and not ≥ because he does not want to equalize the score of 174.
Since he currently has a score of 42, he needs to add another score. Assuming the next score he needs is p,
42 + p is the equation.
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16*4 = 64 students in study hall.
Hope I helped! (Pick my answer as brainliest!)
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lol as soon as I typed "Steve", I thought of Markiplier's pet named Steve
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1.45 as a mixednumber in simplestform is 1 9/20.
We have,
To convert the decimal 1.45 to a mixed number in simplest form, we need to express it as a whole number plus a proper fraction.
First, we can observe that the whole number part of the decimal is 1.
To find the fraction part, we look at the decimal portion, which is 0.45.
To convert the decimal portion to a fraction, we place the decimal value over the appropriate place value.
In this case, 0.45 is equivalent to 45/100.
Next, we simplify the fraction by dividing both the numerator and denominator by their greatest common divisor, which is 5 in this case:
45/100 = (45 ÷ 5) / (100 ÷ 5) = 9/20
Now, we can express the decimal 1.45 as a mixed number:
1.45 = 1 + 9/20
Therefore,
1.45 as a mixednumber in simplestform is 1 9/20.
Learn more about expressions here:
#SPJ6
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∛686x^4y^7
= ∛[(7xy^2)^3 * 2xy]
= 7xy^2 ∛(2xy)
Answer is the first one 7xy^2 ∛(2xy)
Answer:
Answer is the first one 7xy^2 ∛(2xy)
Step-by-step explanation:
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Answer:
is the equation of perpendicular line.
Step-by-step explanation:
We are given , the equation of a line is
We can deduce that the slope of the given line is
The slope of its perpendicular line would be ,
Now using the point slope form,
Use the given point substituing these.
Therefore the required equation of a line that is perpendicular to y=-0.3x. +6 and that passes through the point (3,-8) is y=\frac{x}{0.3} -18[/tex]