In a parallelogram, opposite angles are equal, and adjacent angles are supplementary. If angle BAD measures 70 degrees, then angle ABC (the opposite angle) also measures 70 degrees. Angle ADB, which is adjacent to angle BAD, can be found by subtracting 70 degrees from 180 degrees, resulting in angle ADB measuring 110 degrees. Thus, in this parallelogram, m BAD = 70 degrees and m ADB = 110 degrees.
In a parallelogram, opposite angles are equal, and adjacent angles are supplementary. Given that ( m \angle BAD = 70^\circ ), it follows that ( m \angle BCD = 70^\circ ) as well. Consequently, ( m \angle ADC ) and ( m \angle ABC ) must each equal ( 110^\circ ), since ( 70^\circ + 110^\circ = 180^\circ ). Thus, ( m \angle ADB = 110^\circ ).
1 ft = 0.3048 m (exactly) → 70 ft = 70 x 0.3048 m ≈ 21.3 m
1 ft = 0.3048 m (exactly) ⇒ 70 ft = 70 x 0.3048 m ≈ 21.34 m
1 in = 0.0254 m (exactly) ⇒ 70 in x 50 in = 70 x 0.0254 m x 50 x 0.0254 m = 1.778 m x 1.27 m
To simplify the expression ( 5(m - 69)70 ), first distribute the 5 and 70: ( 5 \times 70 ) equals ( 350 ). So, the expression becomes ( 350(m - 69) ). This can be further simplified to ( 350m - 24150 ).
55 degrees
In a parallelogram, opposite angles are equal, and adjacent angles are supplementary. Given that ( m \angle BAD = 70^\circ ), it follows that ( m \angle BCD = 70^\circ ) as well. Consequently, ( m \angle ADC ) and ( m \angle ABC ) must each equal ( 110^\circ ), since ( 70^\circ + 110^\circ = 180^\circ ). Thus, ( m \angle ADB = 110^\circ ).
The area of a parallelogram that has a base 22 m and a height 4.5 m is 99m2
Answer: 70 m = 229.658 ' Direct Conversion Formula 70 m* 1 ft 0.3048 m = 229.6587927 ft
m = 70
1 ft = 0.3048 m (exactly) → 70 ft = 70 x 0.3048 m ≈ 21.3 m
1 km 70 m is equal to 1070 m. Calculation below:1 km = 1000 m1000 m + 70 m = 1070 m
1 ft = 0.3048 m (exactly) ⇒ 70 ft = 70 x 0.3048 m ≈ 21.34 m
70 hectometers
1 m = 100 cm so 70 m = 7000 cm. Simple!
1 in = 0.0254 m (exactly) ⇒ 70 in x 50 in = 70 x 0.0254 m x 50 x 0.0254 m = 1.778 m x 1.27 m
To simplify the expression ( 5(m - 69)70 ), first distribute the 5 and 70: ( 5 \times 70 ) equals ( 350 ). So, the expression becomes ( 350(m - 69) ). This can be further simplified to ( 350m - 24150 ).