The value of 15% of 12 meters is 1.8 meters.
A number or ratio that can be expressed as a fraction of 100 is called a percentage. Divide the number by its whole number and multiply it by 100 if we have to figure out the percentage of that number. Consequently, the percentage represents one part per hundred. The word "per 100" means "per percent." The number "%" is used to symbolize it.
Given to find 15% of 12 meters
15% is written as
15/100
and 15% of 12 is, multiply it by 12
12 x 15/100
180/100
= 1.8 meters
Hence the value is 1.8 meters.
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Answer:
25%
240-180 = 60
240*.25=60 so it is 25% off
Step-by-step explanation:
brainliest plz
Answer: (–1)(525) and (35)(–15) are equivalent to (- 7) (-15) (- 5)
Step-by-step explanation:
Given (- 7) (-15) (- 5)
To Find : Which two expressions that are equivalent (- 7) (-15) (- 5)
(–7)(–75) and (–1)(525)
(–1)(525) and (35)(–15)
(35)(–15) and (115)(–5)
(–1)(525) and (115)(–5)
Solution:
(- 7) (-15) (- 5)
= (105)(-5)
= - 525
(–7)(–75) and (–1)(525)
= 525 & - 525
not Equal
(–1)(525) and (35)(–15)
= -525 and - 525
Both Equal to (- 7) (-15) (- 5)
(35)(–15) and (115)(–5)
= -525 and - 575
not Equal
(–1)(525) and (115)(–5)
= -525 and - 575
not Equal
(–1)(525) and (35)(–15) are equivalent to (- 7) (-15) (- 5)
The pair of expressions equivalent to (Negative 7) (Negative 15) (Negative 5) are (Negative 7) (Negative 75) and (Negative 1) (525) because both pair of expressions result in -525.
The question asks which pair of expressions are equivalent to the expression (Negative 7) (Negative 15) (Negative 5). For this, we need to remember the rule in mathematics that the multiplication of two negative numbers gives a positive result and the multiplication of three negative numbers gives a negative result.
So, (Negative 7) (Negative 15) (Negative 5) equals to -7*15*5 = -525. Now, among the given options, the pair of expressions that are equivalent to -525 are (Negative 7) (Negative 75) and (Negative 1) (525), because -7*75 also equals -525, and -1*525 equals -525 as well.
Therefore, the pairs of expressions equivalent to (Negative 7) (Negative 15) (Negative 5) are (Negative 7) (Negative 75) and (Negative 1) (525).
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in fraction
Scatter plot on a first quadrant coordinate grid. The horizontal axis is labeled Variable A. The vertical axis is labeled Variable B. Points are plotted at (one, two), (two, nine), (three, five), (four, seven), (five, three), (six, eight), (seven, six), (eight, seven), (nine, ten). A line is drawn through point (six, eight) and point (eight, seven).
Scatter plot on a first quadrant coordinate grid. The horizontal axis is labeled Variable A. The vertical axis is labeled Variable B. Points are plotted at (one, two), (two, nine), (three, five), (four, seven), (five, three), (six, eight), (seven, six), (eight, seven), (nine, ten). A line is drawn through point (three, five) and point (five, three).
Scatter plot on a first quadrant coordinate grid. The horizontal axis is labeled Variable
a. The vertical axis is labeled Variable B. Points are plotted at (one, two), (two, nine), (three, five), (four, seven), (five, three), (six, eight), (seven, six), (eight, seven), (nine, ten). b. line is drawn through point (one, two) and point (three, ten).
Scatter plot on a first quadrant coordinate grid. The horizontal axis is labeled Variable c. The vertical axis is labeled Variable B. Points are plotted at (one, two), (two, nine), (three, five), (four, seven), (five, three), (six, eight), (seven, six), (eight, seven), (nine, ten). d. line is drawn through point (one, two) and point (nine, ten).
Answer:
Image attached is your answer.
Step-by-step explanation:
Hope this helps all who have struggled to find the answer.
Se usa está formula
m= pendiente
m=Y2-Y1/X2-X1
Resolución
13-8/9-10= 5/-1= -5
R=-5
Area of the given figure is equal to ( nearest square centimeter).
" Area is defined as the total space occupied by any two-dimensional object enclosed in it."
Formula used
Area of rectangle = length × width
Area of triangle
Area of semi-circle
radius of the circle
According to the question,
Given figure is composed of :
two congruent rectangles, four congruent triangles, one semi-circle
Given dimensions,
Length of a rectangle
Width of a rectangle
Height of a triangle
Base of a triangle
Radius of the semicircle
Substitute the value in the formula to get the required area,
Area of a rectangle
Area of a triangle
Area of a semicircle
Substitute the value to get the required area,
Area of the given composed figure
≈ (nearest square centimeter)
Hence, Option(B) is the correct answer.
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