Maths-
General
Easy
Question
Hint:
- the base angle theorem states that if the sides of a triangle are congruent then the angles opposite these sides are congruent.
The correct answer is: straight angle A equals 150 to the power of ring operator
- We have been given in the question diagram of a triangle named ABC where ∠ABC=60.
- We have to find out angle A.
Step 1 of 1:
We have a given figure
![](data:image/png;base64,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)
In this figure,
![3 x equals 7 x minus 20](data:image/png;base64,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)
4x = 20
x = 50
So,
![straight angle B equals 3 x](data:image/png;base64,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)
= 150
And
![straight angle C equals 7 x minus 20](data:image/png;base64,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)
7(5) - 20
= 150
Now, we know that the sum of angle of triangle is 1800.
So,
![straight angle A plus straight angle B plus straight angle C equals 180 to the power of ring operator](data:image/png;base64,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)
![straight angle A plus 15 to the power of 0 plus 15 to the power of 0 equals 180 to the power of ring operator](data:image/png;base64,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)
![straight angle A plus 30 to the power of 0 equals 180 to the power of ring operator](data:image/png;base64,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)
![straight angle A equals 150 to the power of ring operator](data:image/png;base64,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)
In this figure,
So,
And
Now, we know that the sum of angle of triangle is 1800.
So,
Related Questions to study
Maths-
Use Symmetric Property of Equality: If x = y, then
Use Symmetric Property of Equality: If x = y, then
Maths-General
Maths-
If
and
, find the value of x and ![m straight angle A text . end text](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADMAAAAOCAYAAACCRSRZAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAANvpXuIwAAAUtJREFUeNpjYBg44MYwTMA0IF5OhLqCwe6RmUD8DojNCagLB+JfQMwyWD2ykEiPCALxJSDeDcQB5FhUD8TlQCwOxJOA+CUQPwdiLyQL+qCO+QTElSSav5hIj8BiLxKI44F4CjmeWQX10BmoQaDolQfi+0AsCcQHoVEPEpcF4h9QjxMD1pDgEUsg3gJlg8y/S45nbgHxXmgMIIOnQDwbh7gkATOZgHgdCR5hgQamLJLYOSDWIMUjIEu/ATEXieKEHEaKR2BJvQRNrBWIs0jxDMiy/VQQR/bIFhI9ogGNBXRgD8SbSPEMKI/Mp4I4CLAB8TYSPQICh4H4Pw5MUhENKr3SqCDOAcQ7yPAIyKwJeOSXI5WqBME6HIpJEeeCFiCkekQSWqfw4FGTjOZZWIxhBe+goUqJ+H48yQQbXo5UJfgQ8LA0tLQlyjPDAgAAnz1g4LdMNUsAAACPdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPm08L21pPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj4mI3gyMjIwOzwvbWk+PG1pPkE8L21pPjxtdGV4dD4uJiN4QTA7PC9tdGV4dD48L21hdGg+foZHdwAAAABJRU5ErkJggg==)
![](data:image/png;base64,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)
If
and
, find the value of x and ![m straight angle A text . end text](data:image/png;base64,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)
![](data:image/png;base64,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)
Maths-General
Maths-
Use Substitution Property of Equality: If PQ = 10 cm , then PQ + RS =
Use Substitution Property of Equality: If PQ = 10 cm , then PQ + RS =
Maths-General
Maths-
Find the length of each side of the given regular dodecagon.
![](data:image/png;base64,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)
Find the length of each side of the given regular dodecagon.
![](data:image/png;base64,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)
Maths-General
Maths-
Draw a quadrilateral that is not regular.
Draw a quadrilateral that is not regular.
Maths-General
Maths-
Which of the statements is TRUE?
Which of the statements is TRUE?
Maths-General
Maths-
The length of each side of a nonagon is 8 in. Find its perimeter
The length of each side of a nonagon is 8 in. Find its perimeter
Maths-General
Maths-
The lengths (in inches) of two sides of a regular pentagon are represented by the expressions 4x + 7 and x + 16. Find the length of a side of the pentagon.
The lengths (in inches) of two sides of a regular pentagon are represented by the expressions 4x + 7 and x + 16. Find the length of a side of the pentagon.
Maths-General
Maths-
Two angles of a regular polygon are given to be
Find the value of and measure of each angle.
Two angles of a regular polygon are given to be
Find the value of and measure of each angle.
Maths-General
Maths-
Solve the equation. Write a reason for each step.
8(−x − 6) = −50 − 10x
Solve the equation. Write a reason for each step.
8(−x − 6) = −50 − 10x
Maths-General
Maths-
Find the measure of each angle of an equilateral triangle using base angle theorem.
Find the measure of each angle of an equilateral triangle using base angle theorem.
Maths-General
Maths-
The length of each side of a regular pentagon is . Find the value of if its perimeter is .
The length of each side of a regular pentagon is . Find the value of if its perimeter is .
Maths-General
Maths-
Name the property of equality the statement illustrates.
Every segment is congruent to itself.
Name the property of equality the statement illustrates.
Every segment is congruent to itself.
Maths-General
Maths-
Maths-General
Maths-
If f(x) satisfies the relation 2f(x) +f(1-x) = x2 for all real x , then f(x) is
If f(x) satisfies the relation 2f(x) +f(1-x) = x2 for all real x , then f(x) is
Maths-General