Marketplace
Related Articles
Related Categories
Recently Added
- How To Multiply Fractions
- Adding Fractions Worksheet
- Teaching Fractions
- Sample Algebra Problems With Answers
- Math Worksheets Geometry
- Subtract Fractions
- Learn Fractions
- Fraction Word Problems
- Fractions Practice
- Fractions To Mixed Numbers
- Fractions Help
- Fractions Lesson Plans
- Fractions Game
- Converting Fractions
- Fractions Elementary
- Fraction For Dummies
- Algebra Fractions
- Pre Algebra Math Games
- Pre Algebra Lesson Plans
- Pre Algebra Online
Join StudyUp.com Today
You Recently Visited
Geometry Math Problems
Velma Said:
math geometry problems best answer 10 pts?We Answered:
1)16² + 30² = hypotenuse²
256 + 900 = hypotenuse²
1156 = hypotenuse²
34 = hypotenuse
*******
2)
15² = 12² + x²
15² - 12² = x²
225 - 144 = x²
81 = x²
9 = x = other side
*******
3)
diagonal of a square = side * sqr (2) = 4 * sqr (2)
explanations :
diagonal² = side² + side² ===> the diagonal is the hypotenuse of a right triangle
diagonal² = 2 side²
diagonal = (side) sqr (2)
*******
Russell Said:
PLEASE ANSWER high school level Geometry math problems!!!?We Answered:
1. AAS becausethe right angle
the vertical angle in the middle
and then the midpoint creating 2 congruent lines
2. SAS because
PR is congruent to SQ
the right angles
both share RQ
3. AASbecause
EC would be congruent to AF
vertical angles
<ECG woud be congruent to <FAG
4. m <AEC would be 80 degrees
becuase <AEC is congruent to <BED since they are vertical angles and you would put them equal to each other
4x - 40 = x + 50
3x - 40 = 50
3x = 90
x = 30
then you plug in 30 in the equation for <AEC
<AEC = 4 (30) - 40
120 - 40
<AEC = 80 degrees
HOPE THIS HELPS!!!!
Sherry Said:
Challenging geometry math problems! Help, please!?We Answered:
1. x(1+sqrt(2) ) = 12x = 4.97 inch
2. AB = arctan(4/3) = 53.1 degree
Jeremy Said:
Can someone help me with this math problem - Algebra 1: Geometry Problems?We Answered:
First, you need to define some of your variables.You know that A (Area) is equal to l x w (length times width).
So, A = l x w.
You know that A = 33m^2. You don't need to worry about the m^2 right now, so leave A = 33.
Now, the length is 5m greater than twice the width. To write this algebraically, you would write:
l = 2w + 5
Substitute the value of l in and you get:
(2w + 5)*(w) = 33
Multiplied out, that's 2w^2 + 5w = 33.
Subtract 33 and you get 2w^2 + 5w - 33 = 0.
Factor that and you get (2w + 11)*(w - 3).
Since w cannot be negative, your only zero left is w = 3.
Since l = 2w + 5, substitute 3 in and you get l = 6 + 5, which equals 11.
11x3 = 33.
Happy to help.
Brandon Said:
Geometry MATH PROBLEMS?We Answered:
In rectangular form (components) you would write the vector:(11 cos(30), 11 sin(30))
and then substitute the values for the sin and cos.
The exact value (rather than a rounded one) is:
(11 sqrt(3) / 2, 11 / 2).
Alternatively, using i / j notation, you could write:
[ 11 sqrt(3) / 2 ] i + [ 11 / 2 ] j.
By adding the squares of the components and taking the square root, all you have done is get back to the original magnitude (11) with a rounding error. You don't need that in the answer. The components alone are sufficient.
The lateral surface area of a cone is:
pi r s
where r is the radius of the base and s is the slant height.
As the circumference is 40m, the radius is (40 / 2pi) metres, giving lateral surface area:
pi (40 / 2pi) 38
= 20 * 38
= 760 m^2.
The area cannot be expressed in metres -- it has to be square units.
Craig Said:
2 Geometry Math Homework Problems?We Answered:
1. That's Gauss' formula: you know that 1+100=101, 2+99=101, 3+98=101, etc. So you have that (100+1)(100/2).2. 1, 3, 6, 10, 15, 21