Determine the density of a liquid that has a mass of 63 g and fills a graduated cylinder to 52 ml
Answers
Answer:
1.211 g/ml
Step-by-step explanation:
Given is a liquid , 63 g in weight and filling up a volume of 52 ml
As we know,
Density =
Mass = 63g
Volume = 52ml
Density =
= 1.211 g/ml
Thus, density of the liquid having mass 63 g and filling 52 ml is
1.211 g/ml.
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On a trip, you had to change your money from dollars to British pounds. You got 560 pounds for 800 dollars. How many pounds will you get for 300 dollars?
Rearrange the formula to make n the subject:t = a+(n-1)d
angles are formed.
Answers
Answer:
Two sets of vertical angles are formed.
Answers
3x1 is still 3, so true
Answer:
Step-by-step explanation: im pretty sure its true because when its times by 1 the 4/5 doesnt change
Answers
357 needs to be divided by -17 to equal -21.
What is Division?
Division is one type of mathematical operation.
Division consists of four different parts - Divisor, Dividend, Quotient, Remainder.
So here in this problem it is given that,
Quotient = -21
Dividend = 357
Remainder should be 0.
We have to find the divisor for that division.
Let the Divisor be , so value of
is to be determined.
By the condition,
So 357 needs to be divided by -17 to equal -21.
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B.)a triangular pyramid when sliced perpendicular to its base
C.)a triangular prism when sliced parallel to its base
D.)a triangular prism when sliced perpendicular to its base
Answers
A triangular prism when sliced parallel to its base will always yields a cross section that is the same shape and size as the base of the figure, i.e. option (C).
What is triangle ?
Triangle is a two dimensional shape having three side and sum of all angles is equals to .
We have,
A Triangle
So,
According to question,
Now,
When we will slice triangle,
We get two triangles,
Now,
The two triangles at each end of the triangular prism are parallel and congruent to each other.
i.e.
Their corresponding angles are equal.
Their corresponding sides are equal.
So,
They will have the same cross-section.
Hence, we can say that if a triangular prism when sliced parallel to its base will always yields a cross section that is the same shape and size as the base of the figure, i.e. option (C).
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Answers